Linear Algebra — Full Problem Index (2/3)

Problem	Final Answer	Solution
6a=4−b,6a=5−b	[[4],[5]]	Write as a Vector Equality 6a=4-b , 6a=5-b
6a=4−b,6a=6−b	([4−b],[6−b])	Write as a Vector Equality 6a=4-b , 6a=6-b
{[−6x+2y=−12],[−6x+8y=6])	([−12],[6])	Write as a Vector Equality -6x+2y=-12 , -6x+8y=6
6x+3y=6,y=2x−4,y=−2x+6	([6],[−4],[6])	Write as a Vector Equality 6x+3y=6 , y=2x-4 , y=-2x+6
{[x=3/(7y)],[3x−y=2])	[[3],[2]]	Write as a Vector Equality x=3/(7y) , 3x-y=2
x=30/7,y=16/7,u=30/7,v=16/7,p=220/7	see full solution →	Write as a Vector Equality
x=1−y,y=1+x2	([1−y],[1+x2])	Write as a Vector Equality x=1-y , y=1+x^2
x=240cos(a)t,2150=240sin(a)t−1/2(9.8)t2,3050=2150+x2	<240cos(a)t,240sin(a)t−4.9*t2>	Write as a Vector Equality
x=2*t,y=4−t	<0,4>+t<2,−1>	Write as a Vector Equality x=2t , y=4-t
x=3,y=9	([3],[9])	Write as a Vector Equality x=3 , y=9
x=−3−2i,y=x(x+2)(x+6)(x+3−2i)(x+9+6i)(x+9−6*i)	([−3−2i],[5824−6032i])	Write as a Vector Equality
x=3*t,y=2−t,t=4	[[12],[−2]]	Write as a Vector Equality x=3t , y=2-t , t=4
x=4,y=−3	([4],[−3])	Write as a Vector Equality x=4 , y=-3
{[x=5−y],[3y=3x+1])	([5],[1])	Write as a Vector Equality x=5-y , 3y=3x+1
{[x=5y−9],[x−2y=−6])	[[−9],[−6]]	Write as a Vector Equality x=5y-9 , x-2y=-6
x=6,y=8	([6],[8])	Write as a Vector Equality x=6 , y=8
x=6y,4x−24*y=4	[[0],[4]]	Write as a Vector Equality x=6y , 4x-24y=4
{[x=7(y−5)],[4y=3*x+5])	([−35],[5])	Write as a Vector Equality x=7(y-5) , 4y=3x+5
x=9y+8,x+8=9y	([8],[−8])	Write as a Vector Equality x=9y+8 , x+8=9y
{[y=3x+2],[x−4y=9])	([2],[9])	Write as a Vector Equality y=3x+2 , x-4y=9
{[x=y+1320],[0.09*(y+1320)=0.12])	[[1320],[0.12]]	Write as a Vector Equality x=y+1320 , 0.09(y+1320)=0.12
x−1=5,x+1=6	[[5],[6]]	Write as a Vector Equality x-1=5 , x+1=6
x−15=27,x=−27+15,x=−12	[[27],[−27+15],[−12]]	Write as a Vector Equality x-15=27 , x=-27+15 , x=-12
{[x−2y+2z=3],[4x−3y+4z=6],[x−y−2z=−1])	[[3],[6],[−1]]	Write as a Vector Equality x-2y+2z=3 , 4x-3y+4z=6 , x-y-2z=-1
{[x−2y+3z=20],[2x+2y−z=22],[3x+4y+6*z=82])	[[20],[22],[82]]	Write as a Vector Equality x-2y+3z=20 , 2x+2y-z=22 , 3x+4y+6z=82
{[x+2y+3z=9],[y+3*z=5],[z=2])	[[9],[5],[2]]	Write as a Vector Equality x+2y+3z=9 , y+3z=5 , z=2
{[x−2y=10],[1/(2x−2*y)=4])	[[10],[1/4]]	Write as a Vector Equality x-2y=10 , 1/(2x-2y)=4
−x−2y=−4,x+2y=4	[[−4],[4]]	Write as a Vector Equality -x-2y=-4 , x+2y=4
−x−2y=6,x+2y=6	[[6],[6]]	Write as a Vector Equality -x-2y=6 , x+2y=6
{[x−3y+2z=8],[2x−7y−z=−9],[x+2*y−z=−7])	([8],[−9],[−7])	Write as a Vector Equality x-3y+2z=8 , 2x-7y-z=-9 , x+2y-z=-7
{[x−3y+z=1],[−2x+y+3z=−7],[x−4y+2*z=0])	[[1],[−7],[0]]	Write as a Vector Equality x-3y+z=1 , -2x+y+3z=-7 , x-4y+2z=0
{[x−3y=3],[−x+3y=−3])	[[3],[−3]]	Write as a Vector Equality x-3y=3 , -x+3y=-3
{[x−3y=−6],[−x+3y=−6])	[[−6],[−6]]	Write as a Vector Equality x-3y=-6 , -x+3y=-6
x−3y=−9,3y=x+9	([−9],[9])	Write as a Vector Equality x-3y=-9 , 3y=x+9
{[x−3y=−9],[−x−3y=−9])	[[−9],[−9]]	Write as a Vector Equality x-3y=-9 , -x-3y=-9
{[−x−4y+2z+w=−32],[2x−y+7z+9*w=14])	[[−32],[14]]	Write as a Vector Equality -x-4y+2z+w=-32 , 2x-y+7z+9w=14
{[x−4y+z=2],[y=5x−z+2],[4x+2z=2])	[[2],[2],[2]]	Write as a Vector Equality x-4y+z=2 , y=5x-z+2 , 4x+2z=2
−x−4y=0,y=−1/4x+1	[[0],[1]]	Write as a Vector Equality -x-4y=0 , y=-1/4x+1
{[x−4y=11],[3y+z=9],[−x+z=7])	[[11],[9],[7]]	Write as a Vector Equality x-4y=11 , 3y+z=9 , -x+z=7
x−4y=−4,4y=x+4	([−4],[4])	Write as a Vector Equality x-4y=-4 , 4y=x+4
x−4y=4,y=1/4x−1	see full solution →	Write as a Vector Equality x-4y=4 , y=1/4x-1
−x−4y=−8,x+4y=8	[[−8],[8]]	Write as a Vector Equality -x-4y=-8 , x+4y=8
x−4y=−8,−x+4y−8=0	([−8],[8])	Write as a Vector Equality x-4y=-8 , -x+4y-8=0
{[x−4y=−8],[−x−4y=−8])	[[−8],[−8]]	Write as a Vector Equality x-4y=-8 , -x-4y=-8
{[x−4y=a],[2x+3*y=−6])	[[a],[−6]]	Write as a Vector Equality x-4y=a , 2x+3y=-6
{[x−5y+z=30],[5x−y−z=18])	[[30],[18]]	Write as a Vector Equality x-5y+z=30 , 5x-y-z=18
{[x−5y=10],[2x−10*y=20])	([10],[20])	Write as a Vector Equality x-5y=10 , 2x-10y=20
{[x−6y=−44],[x−8y=−58])	[[−44],[−58]]	Write as a Vector Equality x-6y=-44 , x-8y=-58
{[x−7y+7z=−27],[−6x+y+8z=−38],[2x+3y+7*z=−26])	[[−27],[−38],[−26]]	Write as a Vector Equality x-7+7z=-27 , -6x+y+8z=-38 , 2x+3y+7z=-26
{[x−9*y=z−17],[x=7+y−z],[x+y−z=3])	([−17],[7],[3])	Write as a Vector Equality x-9y=z-17 , x=7+y-z , x+y-z=3
{[x−y+3z=8],[3x+y−2z=−2],[2x+4*y+z=0])	[[8],[−2],[0]]	Write as a Vector Equality x-y+3z=8 , 3x+y-2z=-2 , 2x+4y+z=0
{[x−y+4z=6],[2x+z=1],[x+5*y+z=−9])	[[6],[1],[−9]]	Write as a Vector Equality x-y+4z=6 , 2x+z=1 , x+5y+z=-9
{[x−y+z=6],[x+y+z=2],[x+y−z=0])	[[6],[2],[0]]	Write as a Vector Equality x-y+z=6 , x+y+z=2 , x+y-z=0
{[x−y+z=−8],[3x+2y−z=13],[−2x+3y−z=27])	([−8],[13],[27])	Write as a Vector Equality x-y+z=-8 , 3x+2y-z=13 , -2x+3y-z=27
{[x−y=−1],[x+y=7])	[[−1],[7]]	Write as a Vector Equality x-y=-1 , x+y=7
{[x−y=3],[x+y=5])	([3],[5])	Write as a Vector Equality x-y=3 , x+y=5
{[x−y=3],[2x−2y=6])	[[3],[6]]	Write as a Vector Equality x-y=3 , 2x-2y=6
{[x−y=5],[6x−5y=35])	[[5],[35]]	Write as a Vector Equality x-y=5 , 6x-5y=35
{[x−y=5],[x+y=−3])	[[5],[−3]]	Write as a Vector Equality x-y=5 , x+y=-3
{[x−y=6],[2y−z=−1],[5x+5+z=7])	([6],[−1],[2])	Write as a Vector Equality x-y=6 , 2y-z=-1 , 5x+5+z=7
{[x−y−2z=−6],[3x+2y=25],[−4x+y−z=12])	[[−6],[25],[12]]	Write as a Vector Equality x-y-2z=-6 , 3x+2y=25 , -4x+y-z=12
{[x−y−6=0],[x+y+4=0])	([6],[−4])	Write as a Vector Equality x-y-6=0 , x+y+4=0
{[x−y−z+2s=1],[2x−2y−z+3s=3],[−x+y−z=−5])	[[1],[3],[−5]]	Write as a Vector Equality x-y-z+2s=1 , 2x-2y-z+3s=3 , -x+y-z=-5
{[x−y−z=0],[2x−y+2z=1],[x−y+z=−2])	([0],[1],[−2])	Write as a Vector Equality x-y-z=0 , 2x-y+2z=1 , x-y+z=-2
{[−x+2z=−2],[x+5z=43])	[[−2],[43]]	Write as a Vector Equality -x+2z=-2 , x+5z=43
{[x+2z=5],[2x+3y+z=9],[3y−z=11])	[[5],[9],[11]]	Write as a Vector Equality x+2z=5 , 2x+3y+z=9 , 3y-z=11
{[x+3=1],[x−y=6])	[[1],[6]]	Write as a Vector Equality x+3=1 , x-y=6
{[x+3y+2z=1],[2x+4y+(k−1)z=3],[x+ky+(k−3)*z=k+1])	([1],[3],[k+1])	Write as a Vector Equality
{[x+3y+3=0],[−x−3y=−3])	[[−3],[−3]]	Write as a Vector Equality x+3y+3=0 , -x-3y=-3
{[x+3y+5z=20],[y−4z=−16],[3x−2y+9z=36])	[[20],[−16],[36]]	Write as a Vector Equality x+3y+5z=20 , y-4z=-16 , 3x-2y+9z=36
−x+3y+6=0,x−3y=6	[[−6],[6]]	Write as a Vector Equality -x+3y+6=0 , x-3y=6
x+3y+6=0,−x−3y=−6	[[−6],[−6]]	Write as a Vector Equality x+3y+6=0 , -x-3y=-6
{[x+3y+z=2],[−2x+2y−4z=−1],[−y+3*z=1])	[[2],[−1],[1]]	Write as a Vector Equality x+3y+z=2 , -2x+2y-4z=-1 , -y+3z=1
{[x+3y+z=a],[x−2y+z=b],[3x+7y−z=c])	[[a],[b],[c]]	Write as a Vector Equality x+3y+z=a , x-2y+z=b , 3x+7y-z=c
{[x+3*y=1],[x−y=6])	[[1],[6]]	Write as a Vector Equality x+3y=1 , x-y=6
{[x+3y=10],[3x+9*y=16])	[[10],[16]]	Write as a Vector Equality x+3y=10 , 3x+9y=16
{[x+3y=10],[4x+12*y=40])	[[10],[40]]	Write as a Vector Equality x+3y=10 , 4x+12y=40
−x+3y=−6,x=6+3y	([−6],[6])	Write as a Vector Equality -x+3y=-6 , x=6+3y
{[−x+3y=6],[x−3y=6])	[[6],[6]]	Write as a Vector Equality -x+3y=6 , x-3y=6
{[−x+3y=−9],[x+3y=−9])	[[−9],[−9]]	Write as a Vector Equality -x+3y=-9 , x+3y=-9
{[x+3y−3z−w=11],[4x+y+2z+5w=3],[−3x−y+z−3w=−7],[z−y−3z−5*w=−1])	[[11],[3],[−7],[−1]]	Write as a Vector Equality
{[x+3y−3z−w=8],[4x+y+4z+3w=1],[−3x−y+z−5w=−24],[x−y−3z−5*w=−12])	[[8],[1],[−24],[−12]]	Write as a Vector Equality
x+3y−6=0,−x−3y=−6	([6],[−6])	Write as a Vector Equality x+3y-6=0 , -x-3y=-6
{[x+4y−6=0],[3x−y=7])	([6],[7])	Write as a Vector Equality x+4x-6=0 , 3x-y=7
{[x+4y+2z=6],[x+y+z=0],[−x−4y+3z=−6])	[[6],[0],[−6]]	Write as a Vector Equality x+4y+2z=6 , x+y+z=0 , -x-4y+3z=-6
−x+4y+8=0,x−4y=−8	([−8],[−8])	Write as a Vector Equality -x+4y+8=0 , x-4y=-8
{[x+4y=12],[−2x+2*y=0])	[[12],[0]]	Write as a Vector Equality x+4y=12 , -2+2y=0
{[x+4y=6],[3x+12*y=18])	([6],[18])	Write as a Vector Equality x+4y=6 , 3x+12y=18
{[x+4y=60],[4x+2*y=100])	[[60],[100]]	Write as a Vector Equality x+4y=60 , 4x+2y=100
{[x+4y−7z=7],[x+y+9z=−29],[x+y+3z=11])	([7],[−29],[11])	Write as a Vector Equality x+4y-7z=7 , x+y+9z=-29 , x+y+3z=11
{[x+5y=−18],[3x+2*y=−28])	[[−18],[−28]]	Write as a Vector Equality x+5y=-18 , 3x+2y=-28
{[−x+5y=−3],[2x−10*y=6])	[[−3],[6]]	Write as a Vector Equality -x+5y=-3 , 2x-10y=6
{[x+6y−5z=−7],[2x−3y+z=−3],[−6x+y+5z=17])	[[−7],[−3],[17]]	Write as a Vector Equality x+6y-5z=-7 , 2x-3y+z=-3 , -6x+y+5x=17
{[x+6y−5z=−7],[2x−3y+z=−3],[−6x+y+5z=17])	[[−7],[−3],[17]]	Write as a Vector Equality x+6y-5z=-7 , 2x-3y+z=-3 , -6x+y+5z=17
{[x+7y=12],[−2x−5*y=3])	[[12],[3]]	Write as a Vector Equality x+7y=12 , -2x-5y=3
{[x+8y=20],[−x+5y=6])	[[20],[6]]	Write as a Vector Equality x+8y=20 , -x+5y=6
{[x+by=5],[x+5y=b])	([5],[b])	Write as a Vector Equality x+by=5 , x+5y=b
x+w=8,2x=16,4x+8z=8,2y=4	[[8],[16],[8],[4]]	Write as a Vector Equality x+w=8 , 2x=16 , 4x+8z=8 , 2y=4
{[x+y+2=0],[x2+y2+4*y−x=−4])	[[0],[−4]]	Write as a Vector Equality x+y+2=0 , x^2+y^2+4y-x=-4
{[−x+y+2z=−10],[x+y−z=7],[2x+y+z=5])	[[−10],[7],[5]]	Write as a Vector Equality -x+y+2x=-10 , x+y-z=7 , 2x+y+z=5
{[x+y+2*z=1],[x+z=2],[−y−z=1])	[[1],[2],[1]]	Write as a Vector Equality x+y+2z=1 , x+z=2 , -y-z=1
{[x+y+3z=11],[x+y+9z=−29],[x+4y−7z=7])	[[11],[−29],[7]]	Write as a Vector Equality x+y+3z=11 , x+y+9z=-29 , x+4y-7z=7
a=5,r=−2	<5,−10,20,−40,…>	Write as a Vector Equality a=5 , r=-2
u=3i−5j,v=6*i	<3,−5>,v=<6,0>	Write as a Vector Equality u=3i-5j , v=6i
u=5,w=5,x=45	[[5],[5],[45]]	Write as a Vector Equality u=5 , w=5 , x=45
{[w+x−y+z=−10],[4w−x+y−z=5],[−w−6x+y−6*z=5])	[[−10],[5],[5]]	Write as a Vector Equality w+x-y+z=-10 , 4w-x+y-z=5 , -w-6x+y-6z=5
{[w−3x+2y−z=8],[3w−7x+z=0])	[[8],[0]]	Write as a Vector Equality w-3x+2y-z=8 , 3w-7x+z=0
{[w−x+y+z=−5],[4w−3x−4y+2z=−37],[3w+x−3y−3z=−11],[−w+2x+2y+2z=6])	[[−5],[−37],[−11],[6]]	Write as a Vector Equality
{[x+2y=4],[3x−y=5])	[[4],[5]]	Write as a Vector Equality x+2y=4 , 3x-y=5
{[x+y+z=7],[x+y−6z=14],[−6x+y+z=0])	([7],[14],[0])	Write as a Vector Equality x+y+z=7 , x+y-6z=14 , -6x+y+z=0
{[a+2b+3d=10],[2g+2b=5],[a+3x2=6],[5b+6*d=9])	[[10],[5],[6],[9]]	Write as a Vector Equality
{[a+2b+4d=6],[a+b+2*d=3])	[[6],[3]]	Write as a Vector Equality a+2b+4d=6 , a+b+2d=3
{[a+b+2*d+g=1],[a−b−d+g=0],[b+d=−1],[a+b+g=2])	([1],[0],[−1],[2])	Write as a Vector Equality
{[a+b+d=7],[a−b+2d=7],[5a+b+d=11])	[[7],[7],[11]]	Write as a Vector Equality a+b+d=7 , a-b+2d=7 , 5a+b+d=11
{[a+b=2],[4a+5b=8])	[[2],[8]]	Write as a Vector Equality a+b=2 , 4a+5b=8
{[a+d=m],[d+g=n],[g+h=o],[h+j=p],[j+k=q],[k+l=t],[l+a=u])	see full solution →	Write as a Vector Equality
{[a+b−d=2],[3a+3b+d=2],[a+d=0])	[[2],[2],[0]]	Write as a Vector Equality a+b-d=2 , 3a+3b+d=2 , a+d=0
−a−2b=8,−3a−6*b=−24	([8],[−24])	Write as a Vector Equality -a-2b=8 , -3a-6b=-24
a−3b=0,−2a+6b=0,4a−12*b=0	([0],[0],[0])	Write as a Vector Equality a-3b=0 , -2a+6b=0 , 4a-12b=0
{[a−4b+2d+3g=5],[2a−7b+4d+g=9],[a−3b+2d−2*g=4])	([5],[9],[4])	Write as a Vector Equality
{[b−d+ag=0],[b+d+2g=0],[−b+3d−6g=0])	[[0],[0],[0]]	Write as a Vector Equality b-d+ag=0 , b+d+2g=0 , -b+3d-6g=0
x+2=1,y−2=5	[[1],[5]]	Write as a Vector Equality x+2=1 , y-2=5
{[x+2y+3z=1],[4x+5y+z=13])	[[1],[13]]	Write as a Vector Equality x+2y+3z=1 , 4x+5y+z=13
{[x+2y+3z=2],[2x+y−2=0],[5x+2y+2z=5])	([2],[2],[5])	Write as a Vector Equality x+2y+3z=2 , 2x+y-2=0 , 5x+2y+2z=5
x+2y+5z=15,2x−3y+3*z=2	[[15],[2]]	Write as a Vector Equality x+2y+5z=15 , 2x-3y+3z=2
{[x+2y+x=4],[x−y=1],[x+3y=0])	[[4],[1],[0]]	Write as a Vector Equality x+2y+x=4 , x-y=1 , x+3y=0
{[x+2y=1],[−2x+5*y=2])	[[1],[2]]	Write as a Vector Equality x+2y=1 , -2x+5y=2
{[x+2y=1],[−3x+y=−10])	[[1],[−10]]	Write as a Vector Equality x+2y=1 , -3x+y=-10
{[x+2y=−11],[2x+3*y=−17])	[[−11],[−17]]	Write as a Vector Equality x+2y=-11 , 2x+3y=-17
{[x+2y=3],[2x+k*y=2])	[[3],[2]]	Write as a Vector Equality x+2y=3 , 2x+ky=2
{[x+2y=4],[4x+8*y=16])	[[4],[16]]	Write as a Vector Equality x+2y=4 , 4x+8y=16
{[x+2y=48],[x+y=30],[2x+y=50],[ƒ=70x+30y])	([48],[30],[50],[ƒ])	Write as a Vector Equality x+2y=48 , x+y=30 , 2x+y=50 , f=70x+30y
{[x+2y=8],[−x−2y=8])	[[8],[8]]	Write as a Vector Equality x+2y=8 , -x-2y=8
{[−x+2y−3z=1],[2x+z=0],[3x−4y+4z=2])	([1],[0],[2])	Write as a Vector Equality -x+2y-3z=1 , 2x+z=0 , 3x-4y+4z=2
{[x+2y−3z=−4],[2x+4y+3z=19],[5x−6y+5z=24])	[[−4],[19],[24]]	Write as a Vector Equality x+2y-3z=-4 , 2x+4y+3z=19 , 5x-6y+5z=24
{[x+2y−3z=5],[−y+4z=1],[3x−4y+3z=−3])	[[5],[1],[−3]]	Write as a Vector Equality x+2y-3z=5 , -y+4z=1 , 3x-4y+3x=-3
{[x+2y−4z=4],[−3x−6y+12*z=−12])	[[4],[−12]]	Write as a Vector Equality x+2y-4z=4 , -3x-6y+12z=-12
{[x+2y−z=0],[2x−4y+z=0],[−2x+2y−3z=0])	[[0],[0],[0]]	Write as a Vector Equality x+2y-z=0 , 2x-4y+z=0 , -2x+2y-3z=0
{[x+2y−z=1],[2x−y+z=3],[−x+2y+3z=7])	([1],[3],[7])	Write as a Vector Equality x+2y-z=1 , 2x-y+z=3 , -x+2y+3z=7
{[p−3q=4s()],[2p=s+5r])	$4\vec{s} \\ 2\vec{p} = \vec{s} + 5\vec{r} \end{cases}$	Write as a Vector Equality p-3q=4s , 2p=s+5r
{[q−p=1],[q+p=7])	([1],[7])	Write as a Vector Equality q-p=1 , q+p=7
r=6* mi/hr,t=9* hr	54i mi	Write as a Vector Equality r=6mi/hr , t=9hr
{[r−9s=0],[6r−3*s=51])	[[0],[51]]	Write as a Vector Equality r-9s=0 , 6r-3s=51
{[−0.6x−0.5y=1.3],[0.5x−0.5y=−2])	[[1.3],[−2]]	Write as a Vector Equality (-0.6x-0.5y)=1.3 , (0.5x-0.5y)=-2
{[1x+2y=22],[2x+3y=39])	[[22],[39]]	Write as a Vector Equality (1x+2y)=22 , (2x+3y)=39
{[2x+3y=7],[x+4*y=5])	[[7],[5]]	Write as a Vector Equality (2x+3y)=7 , (x+4y)=5
(2x+y)=a+9,(x−2y)=b−2	([a+9],[b−2])	Write as a Vector Equality (2x+y)=a+9 , (x-2y)=b-2
2x+y=a+9,x−2y=b−2	([a+9],[b−2])	Write as a Vector Equality (2x+y)=(a+9) , (x-2y)=(b-2)
{[2x−2y+z=−15],[6x−3y−z=−19],[3*x−y−z=−6])	[[−15],[−19],[−6]]	Write as a Vector Equality
{[2x−3y=−18],[x−y=8])	[[−18],[8]]	Write as a Vector Equality (2x-3y)=-18 , (x-y)=8
{[2x−3y=9],[4x+3y=9])	[[9],[9]]	Write as a Vector Equality (2x-3y)=9 , (4x+3y)=9
{[2x−3y+5z=−9],[4x−y−2*z=−48],[−x−y+z=7])	[[−9],[−48],[7]]	Write as a Vector Equality
{[3x−2y=7],[y=2*x−1])	([7],[−1])	Write as a Vector Equality (3x-2y)=7 , (y)=2x-1
{[3x−y+z=0],[x−2y+5z=0],[−x+y−2z=0])	([0],[0],[0])	Write as a Vector Equality (3x-y+z)=0 , (x-2y+5z)=0 , (-x+y-2z)=0
{[3y+9=x],[9−x=−3y])	([9],[9])	Write as a Vector Equality (3y+9)=x , (9-x)=-3y
{[4−x=y2],[x−2*y=4])	[[y2],[4]]	Write as a Vector Equality (4-x)=y^2 , (x-2y)=4
{[4x−y=6],[1/2y=−3+2*x])	([6],[−3])	Write as a Vector Equality (4x-y)=6 , (1/2y)=-3+2x
{[5x−2y=1],[10x−4y=8])	[[1],[8]]	Write as a Vector Equality (5x-2y)=1 , (10x-4y)=8
x=([3],[2])(1),y=([4],[3])(−1)	see full solution →	Write as a Vector Equality (x)=(32)(1) , (y)=(43)(-1)
x+12y=68,8y−12=x	([68],[12])	Write as a Vector Equality (x+12y)=68 , (8y-12)=x
{[x+y+6z=4],[x+y+3z=4],[x+2y+4z=9])	[[4],[4],[9]]	Write as a Vector Equality (x+y+6z)=4 , (x+y+3z)=4 , (x+2y+4z)=9
{[x+y+z=2],[2x+y−z=−1],[5−2z=x])	[[2],[−1],[5]]	Write as a Vector Equality (x+y+z)=2 , (2x+y-z)=-1 , (5-2z)=x
{[−3x−6y+9z=−3],[x+2y−3z=1],[2x+4y−6z=2])	[[−3],[1],[2]]	Write as a Vector Equality -3x-6y+9z=-3 , x+2y-3z=1 , 2x+4y-6z=2
{[3(x_1)−(x_2)+2(x_3)=3],[−(x_1)+3(x_2)−2(x_3)=−1],[2(x_1)+2(x_2)+3*(x_3)=14])	[[3],[−1],[14]]	Write as a Vector Equality 3x-x+2x=3 , -x+3x-2x=-1 , 2x+2x+3x=14
{[3x−y+2z=3],[2x−4y−5z=8],[x+2y+3*z=1])	[[3],[8],[1]]	Write as a Vector Equality 3x-y+2z=3 , 2x-4y-5z=8 , x+2y+3z=1
{[3x−y+z=−10],[−2x+4y+z=−20],[6x+8*y+z=−100])	[[−10],[−20],[−100]]	Write as a Vector Equality 3x-y+z=-10 , -2x+4y+z=-20 , 6x+8y+z=-100
{[3x−y=0],[3x+y=6])	[[0],[6]]	Write as a Vector Equality 3x-y=0 , 3x+y=6
{[3x−y=0],[6x−y=9])	[[0],[9]]	Write as a Vector Equality 3x-y=0 , 6x-y=9
{[3x−y=−15],[x+2y−z=1],[2x+3y−2*z=0])	([−15],[1],[0])	Write as a Vector Equality 3x-y=-15 , x+2y-z=1 , 2x+3y-2z=0
{[−3x−y=−6],[−3x+y=−6])	[[−6],[−6]]	Write as a Vector Equality -3x-y=-6 , -3x+y=-6
3*x−y=6,y=3	([6],[3])	Write as a Vector Equality 3x-y=6 , y=3
{[3x−y=7],[8x+2*y=42])	[[7],[42]]	Write as a Vector Equality 3x-y=7 , 8x+2y=42
{[3x−y=9],[−6x+2*y=−18])	[[9],[−18]]	Write as a Vector Equality 3x-y=9 , -6x+2y=-18
3xy−2y2=−2,9x2+4*y2=10	[[−2],[10]]	Write as a Vector Equality 3xy-2y^2=-2 , 9x^2+4y^2=10
{[3y+2z+w=1],[2x+2y−2z+4w=2])	[[1],[2]]	Write as a Vector Equality 3y+2z+w=1 , 2x+2y-2z+4w=2
4+y=3,y=−3−x+2	([−1],[−1])	Write as a Vector Equality 4+y=3 , y=-3-x+2
{[−4x+y=4],[4x−y=4])	[[4],[4]]	Write as a Vector Equality -4+y=4 , 4x-y=4
−4=−2−4−x,y=−4−x−2	[[−2],[−4]]	Write as a Vector Equality -4=-2-4-x , y=-4-x-2
{[40x−30y=95],[6+60y=−28x])	([95],[−6])	Write as a Vector Equality 40x-30y=95 , 6+60y=-28
{[41a−4b+5c+d=0],[53a−2b+7c+d=0],[25a+4b−3*c+d=0])	([0],[0],[0])	Write as a Vector Equality
{[45a−30b+2d=−1],[18a+17b−13d=−18],[9a−24b+42*d=23])	[[−1],[−18],[23]]	Write as a Vector Equality
4a+2=5y−3,y=3*a−1	([−5],[−1])	Write as a Vector Equality 4a+2=5y-3 , y=3a-1
{[4s+3t=24],[5s−9t=13])	[[24],[13]]	Write as a Vector Equality 4s+3t=24 , 5s-9t=13
{[4s+3t=−9],[1/3*s+2=t])	([−9],[−2])	Write as a Vector Equality 4s+3t=-9 , 1/3s+2=t
{[4s(a)+5b=5],[8a+3s(b)=−2])	([5],[−2])	Write as a Vector Equality 4sa+5b=5 , 8a+3sb=-2
{[4a+4b+8d=0],[−12a−12b−24d=0],[−6b+18d=0])	[[0],[0],[0]]	Write as a Vector Equality 4a+4b+8d=0 , -12a-12b-24d=0 , -6b+18d=0
4a+b−3d=8,10b+9d=0	([8],[0])	Write as a Vector Equality 4a+b-3d=8 , 10b+9d=0
−4x+2y=−10,y=2*x−5	[[−10],[−5]]	Write as a Vector Equality -4x+2y=-10 , y=2x-5
4x+2y=−6,y=−2*x−3	[[−6],[−3]]	Write as a Vector Equality 4x+2y=-6 , y=-2x-3
4x+2y=6,y=4−2*x	[[6],[4]]	Write as a Vector Equality 4x+2y=6 , y=4-2x
4x+2y=9,7x+5y=−1	([9],[−1])	Write as a Vector Equality 4x+2y=9 , 7x+5y=-1
{[4x+3y=0],[3x+y+3z=0],[y+z=0])	([0],[0],[0])	Write as a Vector Equality 4x+3y=0 , 3x+y+3z=0 , y+z=0
{[4x+3y=1],[5x+9y=27])	[[1],[27]]	Write as a Vector Equality 4x+3y=1 , 5x+9y=27
4x+4=y,y=6x	([−4],[0])	Write as a Vector Equality 4x+4=y , y=6x
{[4x+5y+3z=15],[x−3y+2z=−6],[−x+2y−z=3])	[[15],[−6],[3]]	Write as a Vector Equality 4x+5y+3z=15 , x-3y+2y=-6 , -x+2y-z=3
{[4x+5y=13],[2x−4y=−26])	[[13],[−26]]	Write as a Vector Equality 4x+5y=13 , 2x-4y=-26
{[4x+5y=3],[8x+10y=6])	([3],[6])	Write as a Vector Equality 4x+5y=3 , 8x+10y=6
4x+6y=17,y=5−5*x	[[17],[5]]	Write as a Vector Equality 4x+6y=17 , y=5-5x
{[4x+6y=24],[5x+8y=40])	[[24],[40]]	Write as a Vector Equality 4x+6y=24 , 5x+8y=40
4x+7y=10,x+1.75*y=2.5	[[10],[2.5]]	Write as a Vector Equality 4x+7y=10 , x+1.75y=2.5
{[4x+y=−12],[2x+2*y=−15])	[[−12],[−15]]	Write as a Vector Equality 4x+y=-12 , 2x+2y=-15
−4x=y−8,4x+y=8	([8],[8])	Write as a Vector Equality -4x=y-8 , 4x+y=8
{[4x−2y+z=3],[4x+5z=−4])	[[3],[−4]]	Write as a Vector Equality 4x-2y+z=3 , 4x+5z=-4
{[−4x−2y=12],[4x+2y=−8])	[[12],[−8]]	Write as a Vector Equality -4x-2y=12 , 4x+2y=-8
{[4x−2y=−2],[−5x+6y=−22])	[[−2],[−22]]	Write as a Vector Equality 4x-2y=-2 , -5x+6y=-22
{[4x−2y=46],[3x+7y=−8])	[[46],[−8]]	Write as a Vector Equality 4x-2y=46 , 3x+7y=-8
4x−3y=0,−4x+3y=0	([0],[0])	Write as a Vector Equality 4x-3y=0 , -4x+3y=0
4x−3y=−2,−12x+9y=6	[[−2],[6]]	Write as a Vector Equality 4x-3y=-2 , -12x+9y=6
4x−6y=3,x+3*y=0	[[3],[0]]	Write as a Vector Equality 4x-6y=3 , x+3y=0
−4x−6y=8,24y=−16x−32	[[8],[−32]]	Write as a Vector Equality -4x-6y=8 , 24y=-16x-32
{[4*x−8=−18],[x+y=3])	([−10],[3])	Write as a Vector Equality 4x-8=-18 , x+y=3
{[4x−8y=12],[−3x+6y=−9])	[[12],[−9]]	Write as a Vector Equality 4x-8y=12 , -3x+6y=-9
{[4x−y=4],[8x−2*y=8])	[[4],[8]]	Write as a Vector Equality 4x-y=4 , 8x-2y=8
{[4*x−y=7],[x+y=3])	[[7],[3]]	Write as a Vector Equality 4x-y=7 , x+y=3
{[−4x−y−z=1],[x−4y−4z=21],[x+y−6z=3])	([1],[21],[3])	Write as a Vector Equality -4x-y-z=1 , x-4y-4z=21 , x+y-6z=3
{[4y=−19],[−7x−2*y=34])	([−19],[34])	Write as a Vector Equality 4y=-19 , -7x-2y=34
{[5x2+3xy−5y2=−9],[x2−x*y−y2=−5])	([−9],[−5])	Write as a Vector Equality 5x^2+3xy-5y^2=-9 , x^2-xy-y^2=-5
{[5+(−1)+2(−8)=−12],[−2(5)+3(−1)+3(−8)=−27],[2(5)+5(−1)+(−8)=−3])	[[−12],[−37],[−3]]	Write as a Vector Equality
{[−5x+9y=−12],[3x+2y=22])	[[−12],[22]]	Write as a Vector Equality -5+9y=-12 , 3x+2y=22
5a+3b=35,a/b=2/5	[[35],[0]]	Write as a Vector Equality 5a+3b=35 , a/b=2/5
{[5b−1b=−8],[−1a+5b=16])	([−8],[16])	Write as a Vector Equality 5b-1b=-8 , -1a+5b=16
{[5x+15y=35],[6x+18y=48])	[[35],[48]]	Write as a Vector Equality 5x+15y=35 , 6x+18y=48
{[5x+1y=20],[2x+6y=10])	[[20],[10]]	Write as a Vector Equality 5x+1y=20 , 2x+6y=10
{[5x+3y+z=−21],[x−3y+2z=−15],[14x−2y+3*z=60])	[[−21],[−15],[60]]	Write as a Vector Equality 5x+3y+z=-21 , x-3y+2z=-15 , 14x-2y+3z=60
{[5x+3y=−15],[−7x−6y=21])	[[−15],[21]]	Write as a Vector Equality 5x+3y=-15 , -7x-6y=21
{[5x+3y=29],[7x+9y=73])	[[29],[73]]	Write as a Vector Equality 5x+3y=29 , 7x+9y=73
{[5x+3y=39],[2x+12y=75])	[[39],[75]]	Write as a Vector Equality 5x+3y=39 , 2x+12y=75
{[6x+4y=13],[4x+3y=98])	([13],[98])	Write as a Vector Equality 6x+4y=13 , 4x+3y=98
{[6x+6y=30],[3x+3y=−5])	[[30],[−5]]	Write as a Vector Equality 6x+6y=30 , 3x+3y=-5
{[−6x+7y−z=18],[2x+7y−z=9],[x+y+z=−8])	[[18],[9],[−8]]	Write as a Vector Equality -6x+7y-z=18 , 2x+7y-z=9 , x+y+z=-8
{[−6x−2y+2z=−8],[3x−2y−4z=8],[6x−2y−6*z=−18])	[[−8],[8],[−18]]	Write as a Vector Equality -6x-2y+2z=-8 , 3x-2y-4z=8 , 6x-2y-6z=-18
{[6x−2y=10],[5x+3y=−1])	[[10],[−1]]	Write as a Vector Equality 6x-2y=10 , 5x+3y=-1
{[6x−3y=−9],[2x+2y=−6])	[[−9],[−6]]	Write as a Vector Equality 6x-3y=-9 , 2x+2y=-6
6x−4y=20,6x=4y+20	20	Write as a Vector Equality 6x-4y=20 , 6x=4y+20
6x−5y=35,6x=5y+35	35	Write as a Vector Equality 6x-5y=35 , 6x=5y+35
6x−9y+6z=7,4x−6y+4z=9	[[7],[9]]	Write as a Vector Equality 6x-9y+6z=7 , 4x-6y+4z=9
{[6x−y+3z=−11],[x+3y−z=3],[3x+3y−4z=−4])	[[−11],[3],[−4]]	Write as a Vector Equality 6x-y+3z=-11 , x+3y-z=3 , 3x+3y-4z=-4
{[6xy−4y2=−4],[9x2+4*y2=10])	[[−4],[10]]	Write as a Vector Equality 6xy-4y^2=-4 , 9x^2+4y^2=10
7a=4−b,7a=2−b	([4−b],[2−b])	Write as a Vector Equality 7a=4-b , 7a=2-b
{[7a+2b=9],[9a−8b=7])	[[9],[7]]	Write as a Vector Equality 7a+2b=9 , 9a-8b=7
{[7x+23y+3z=17],[3x+10y+4z=−2],[x+3y−5z=6])	[[17],[−2],[6]]	Write as a Vector Equality 7x+23y+3z=17 , 3x+10y+4z=-2 , x+3y-5z=6
{[7x+2y+2z=−46],[−7x+4y+2z=0],[8x+4y+4*z=−68])	[[−46],[0],[−68]]	Write as a Vector Equality
{[7x+3y=−23],[−x+y=9])	([−23],[9])	Write as a Vector Equality 7x+3y=-23 , -x+y=9
{[7x+5y=3],[2x+3y=−7])	[[3],[−7]]	Write as a Vector Equality 7x+5y=3 , 2x+3y=-7
7x+y=−23,x=15−5y	([−23],[15])	Write as a Vector Equality 7x+y=-23 , x=15-5y
{[7x−2y=14],[2x+7y=57])	[[14],[57]]	Write as a Vector Equality 7x-2y=14 , 2x+7x=57
{[7x−4y=−14],[3x=2y−6])	([−14],[−6])	Write as a Vector Equality 7x-4y=-14 , 3x=2y-6
{[−7x−4y=19],[−2x−3y=−2])	[[19],[−2]]	Write as a Vector Equality -7x-4y=19 , -2x-3y=-2
{[7x−4y=60],[2x−5y=21])	[[60],[21]]	Write as a Vector Equality 7x-4y=60 , 2x-5y=21
{[7x−9y=−4],[7x+6y=11])	[[−4],[11]]	Write as a Vector Equality 7x-9y=-4 , 7x+6y=11
8x2−5y2=27,−4x−5y=3	[[27],[3]]	Write as a Vector Equality 8x^2-5y^2=27 , -4x-5y=3
{[8p=12−2q],[q+4*p=6])	[[12],[6]]	Write as a Vector Equality 8p=12-2q , q+4p=6
{[8a+b+4d=−1],[2a+2b+2d=0],[−2a+5b+2d=1])	[[−1],[0],[1]]	Write as a Vector Equality 8a+b+4d=-1 , 2a+2b+2d=0 , -2a+5b+2d=1
{[8x+12y=36],[−12x−18y=−54])	[[36],[−54]]	Write as a Vector Equality 8x+12y=36 , -12x-18y=-54
{[−8x−10y=−2],[−20x−25y=k])	[[−2],[k]]	Write as a Vector Equality -8x-10y=-2 , -20x-25y=k
8x−4y=7,y=2*x+5	[[7],[5]]	Write as a Vector Equality 8x-4y=7 , y=2x+5
{[−8x−9y=−8],[30x+38y=64],[18x+10y=−64])	[[−8],[64],[−64]]	Write as a Vector Equality -8x-9y=-8 , 30x+38y=64 , 18x+10y=-64
−9=a(2)+b(2)+c,−9=4a+2b+c,4a+2b+c=−9	−9	Write as a Vector Equality
{[9x+5y=5],[3x+5y=3])	[[5],[3]]	Write as a Vector Equality 9x+5y=5 , 3x+5y=3
{[9x+5y−3z=8],[8x+4y−6z=4],[6x+5y+2*z=2])	[[8],[4],[2]]	Write as a Vector Equality 9x+5y-3z=8 , 8x+4y-6z=4 , 6x+5x+2z=2
{[9x+9x−7x=6],[−7x+0−1x=−10],[9x+6x+8x=45])	[[6],[−10],[45]]	Write as a Vector Equality 9x+9x-7x=6 , -7x+0-1x=-10 , 9x+6x+8x=45
{[9x+y=2],[y+z=0],[6x−z=1])	[[2],[0],[1]]	Write as a Vector Equality 9x+y=2 , y+z=0 , 6x-z=1
9x=6y−24,9x−6y=−24	([−24],[−24])	Write as a Vector Equality 9x=6y-24 , 9x-6y=-24
{[−9x−4y=7],[−2x−5y=18])	([7],[18])	Write as a Vector Equality -9x-4y=7 , -2x-5y=18
{[9x−y+z=−31],[4x+2y−3z=−29],[x−3y+2z=8])	[[−31],[−29],[8]]	Write as a Vector Equality 9x-y+z=-31 , 4x+2y-3z=-29 , x-3y+2z=8
−9y+4x−20=0,−7y+16x−80=0	([20],[80])	Write as a Vector Equality -9y+4x-20=0 , -7y+16x-80=0
(a_31)=23,d=5,n=23	<−127,5,23>	Write as a Vector Equality a(31)=23 , d=5 , n=23
a⋅1=13,d=4	<13,4>	Write as a Vector Equality bwhena*1=13 , d=4
{[a+4.00b+1.70c=5],[a+1.50b+1045c=3],[a+5.00b+3.00c=7])	[[5],[3],[7]]	Write as a Vector Equality
{[a+c=9],[8a+4.5c=58])	[[9],[58]]	Write as a Vector Equality a+c=9 , 8a+4.5c=58
{[a=1/2b+2],[a−4b=−12])	([2],[−12])	Write as a Vector Equality a=1/2b+2 , a-4b=-12
a=5/2,d=−1/2	<5/2,−1/2>	Write as a Vector Equality a=5/2 , d=-1/2
A=20,c=35	20∠35	Write as a Vector Equality A=20 , c=35
{[a=−x+5.5],[b=0.33*x+1.5])	see full solution →	Write as a Vector Equality a=-x+5.5 , b=0.33x+1.5
{[ax+cy=0],[b*x+d(y)=0])	([0],[0])	Write as a Vector Equality ax+cy=0 , bx+dy=0
b=36,a=3* yd,c=6* yd	c⋅c	Write as a Vector Equality b=36 , a=3yd , c=6yd
D=3s−7t,s=−4,t=2	3(-4) - 7(2) = -26$	Write as a Vector Equality D=3s-7t , s=-4 , t=2
d=5(2w+1120),d=7*(1120)	([10*w+5600],[7840])	Write as a Vector Equality d=5(2w+1120) , d=7(1120)
ƒ=1−0.2625+x/4500+0.75(y/4500)+(y(t−x−y))/(4500⋅1800),1−(0.35−x/3375)−y/4500=0	see full solution →	Write as a Vector Equality
hj=2x+4,jk=3x+3,k*h=22	0⇒(2x+4)+(3x+3)+22=0	Write as a Vector Equality hj=2x+4 , jk=3x+3 , kh=22
{[m+n=5],[m−n=3])	[[5],[3]]	Write as a Vector Equality m+n=5 , m-n=3
m=−1/5,b=1	<0,1>+t<5,−1>	Write as a Vector Equality m=-1/5 , b=1
{[p+m+l=1150],[p=4l−100],[p=6m+50])	[[1150],[−100],[50]]	Write as a Vector Equality p+m+l=1150 , p=4l-100 , p=6m+50
P=1/4q2+10,P=86−6q−3*q2	see full solution →	Write as a Vector Equality P=1/4q^2+10 , P=86-6q-3q^2
p=2800,i=2*%,n=60	(2800,0.02,60)	Write as a Vector Equality p=2800 , i=2% , n=60
{[3(2x+y)+5z=−1],[2(x−3y+4z)=−9],[4(1+x)=−3(z−3*y)])	([−1],[−9],[−4])	Write as a Vector Equality
{[3x−5x2+5x3=2],[2x−4x2+0x3=3],[4x+2x2−3*x3=2])	[[2],[3],[2]]	Write as a Vector Equality
3x2+y2=28,3x2−18*x+y2+27=19	[[28],[19]]	Write as a Vector Equality 3x^2+y^2=28 , 3x^2-18x+y^2+27=19
{[35x+30y=1850],[x+y=55])	[[1850],[55]]	Write as a Vector Equality 35x+30y=1850 , x+y=55
3a=2−b,3a=5−b	2,3*a+b=5	Write as a Vector Equality 3a=2-b , 3a=5-b
{[3p−2q=4],[9p+4q=−3])	[[4],[−3]]	Write as a Vector Equality 3p-2q=4 , 9p+4q=-3
{[3s+4t=17],[7s−12t=13])	[[17],[13]]	Write as a Vector Equality 3s+4t=17 , 7s-12t=13
{[3a+4b=4],[4a−7b=3])	[[4],[3]]	Write as a Vector Equality 3a+4b=4 , 4a-7b=3
{[3a+6b=9],[−2a+3b=4])	[[9],[4]]	Write as a Vector Equality 3a+6b=9 , -2a+3b=4
{[3a+6b=9],[2a+4b=6])	[[9],[6]]	Write as a Vector Equality 3a+6b=9 , 2a+4b=6
{[3a−2b=1],[4a+5b=3],[7a+3b=2])	[[1],[3],[2]]	Write as a Vector Equality 3a-2b=1 , 4a+5b=3 , 7a+3b=2
{[3a−4b=−5],[−6a+8b=6])	[[−5],[6]]	Write as a Vector Equality 3a-4b=-5 , -6a+8b=6
{[3a−6b=9],[−2a+4b=6])	[[9],[6]]	Write as a Vector Equality 3a-6b=9 , -2a+4b=6
{[3x+10y=115],[11x+4y=95])	[[115],[95]]	Write as a Vector Equality 3x+10y=115 , 11x+4y=95
{[3x+2x2=7],[x+3*x2=−5])	[[7],[−5]]	Write as a Vector Equality 3x+2x^2=7 , x+3x^2=-5
{[3x+27=1],[2x−y=10])	[[1],[10]]	Write as a Vector Equality 3x+27=1 , 2x-y=10
−3x+2y=−14,x=3*y+7	[[−14],[7]]	Write as a Vector Equality -3x+2y=-14 , x=3y+7
{[3x+2y=18],[4x−3y=7])	[[18],[7]]	Write as a Vector Equality 3x+2y=18 , 4x-3y=7
{[3x+2y=2],[2x+2y=3])	[[2],[3]]	Write as a Vector Equality 3x+2y=2 , 2x+2y=3
{[3x+3y+6z=9],[2x+y+3z=7],[x+2y−2*z=−10])	[[9],[7],[−10]]	Write as a Vector Equality 3x+3y+6z=9 , 2x+y+3z=7 , x+2y-2z=-10
{[−3x+3y=0],[x+6*y=10])	[[0],[10]]	Write as a Vector Equality -3x+3y=0 , x+6y=10
{[3x+4y=23],[3x−2y=11])	[[23],[11]]	Write as a Vector Equality 3x+4=23 , 3x-2y=11
{[−3x+4y=0],[x−3*y=0])	[[0],[0]]	Write as a Vector Equality -3x+4y=0 , x-3y=0
{[3x+4y=7],[6x+8y=14])	[[7],[14]]	Write as a Vector Equality 3x+4y=7 , 6x+8y=14
{[−3x+5y=−4],[−2x−7y=−5])	[[−4],[−5]]	Write as a Vector Equality -3x+5y=-4 , -2x-7y=-5
{[3x+5y−z=0],[4x−y+2z=1],[7x+4y+z=1])	([0],[1],[1])	Write as a Vector Equality 3x+5y-z=0 , 4x-y+2z=1 , 7x+4y+z=1
{[3x+6y=480],[4x+2y=480])	[[480],[480]]	Write as a Vector Equality 3x+6y=480 , 4x+2y=480
{[3x+6y=a],[x+2*y=b])	[[a],[b]]	Write as a Vector Equality 3x+6y=a , x+2y=b
{[3x+y+3z=5],[5x−7y−z=5],[x−6y−2z=−7])	[[5],[5],[−7]]	Write as a Vector Equality 3x+y+3z=5 , 5x-7y-z=5 , x-6y-2z=-7
{[−3*x+y=−10],[x−y=6])	([−10],[6])	Write as a Vector Equality -3x+y=-10 , x-y=6
{[−3x+y=−16],[−4x+3*y=−23])	[[−16],[−23]]	Write as a Vector Equality -3x+y=-16 , -4x+3y=-23
−3x+y=−6,y=−1/2x+1	[[−6],[1]]	Write as a Vector Equality -3x+y=-6 , y=-1/2x+1
3x=2y+1,y=x	[[1],[0]]	Write as a Vector Equality 3x=2y+1 , y=x
{[3x=−4+10],[4x+3*y=11])	[[6],[11]]	Write as a Vector Equality 3x=-4+10 , 4x+3y=11
{[3x=4y+8],[6x=7−5y])	([8],[7])	Write as a Vector Equality 3x=4y+8 , 6x=7-5y
{[3x=−y+10],[2x+3*y=−12])	([10],[−12])	Write as a Vector Equality 3x=-y+10 , 2x+3y=-12
{[3x+4x2=3],[5x+6x2=7])	[[3],[7]]	Write as a Vector Equality 3x+4x^2=3 , 5x+6x^2=7
{[3x−10y+z=5],[−4x+9y−z=−6],[−13*y+z=2])	[[5],[−6],[2]]	Write as a Vector Equality 3x-10y+z=5 , -4x+9y-z=-6 , -13y+z=2
{[3x−12y+18z=−73],[2x+4y−3z=9],[x−4y+6z=−24])	([−73],[9],[−24])	Write as a Vector Equality
{[−3x−2y+2z=−2],[−x−3y+z=−3],[x−2*y+z=−2])	[[−2],[−3],[−2]]	Write as a Vector Equality -3x-2y+2z=-2 , -x-3y+z=-3 , x-2y+z=-2
{[3x−2y=−6],[−3*x−y=−12])	[[−6],[−12]]	Write as a Vector Equality 3x-2y=-6 , -3x-y=-12
{[3x−2y=7],[3x+5y=−7])	[[7],[−7]]	Write as a Vector Equality 3x-2y=7 , 3x+5y=-7
3x−2y−2z=1,2x+y−2z=−4,5x+3y+4z=16	[[1],[−4],[16]]	Write as a Vector Equality 3x-2y-2z=1 , 2x+y-2z=-4 , 5x+3y+4z=16
−3x−4=7,−2x+4*y=3	([11],[3])	Write as a Vector Equality -3x-4=7 , -2x+4y=3
{[3x−4y+2z=2],[x−y+2z=−3],[2x+2y+3*z=−4])	[[2],[−3],[−4]]	Write as a Vector Equality 3x-4y+2z=2 , x-y+2z=-3 , 2x+2y+3z=-4
y=3*x+5	Domain: *(−∞,∞)	Find the Domain y=3x+5
x2−4*y=0,x−y=0	[[0],[0]]	Write as a Vector Equality x^2-4y=0 , x-y=0
{[x2−xy+y2=21],[x2−2xy−8y2=0])	[[21],[0]]	Write as a Vector Equality x^2-xy+y^2=21 , x^2-2xy-8y^2=0
{[x2−y=0],[6*x+y=7])	[[0],[7]]	Write as a Vector Equality x^2-y=0 , 6x+y=7
{[(x+2)/6−(y+6)/3+z/2=0],[(x+1)/2+(y−1)/2−z/4=6],[(x−5)/4+(y+1)/3+(z−2)/2=83/12])	[[10],[24],[106]]	Write as a Vector Equality
{[(x+5)/2−(y+5)/3=4],[(x+y)/2=1/3+(x−y)/3])	([19],[2])	Write as a Vector Equality (x+5)/2-(y+5)/3=4 , (x+y)/2=1/3+(x-y)/3
(x+y)/7=(y+4)/5,(x−z)/5=(y−4)/2,(y−z)/3=(x+2)/10	([28],[−20],[6])	Write as a Vector Equality
y2=x2−9,(x−3)2+(y+3)2=9	<x2−9,9>	Write as a Vector Equality y^2=(x^2-9) , (x-3)^2+(y+3)^2=9
0.05x+0.04y=273,x=2*y	([273],[0])	Write as a Vector Equality 0.05x+0.04y=273 , x=2y
{[0.1x+0.4y=−0.4],[0.7x−0.7y=7.7])	[[−0.4],[7.7]]	Write as a Vector Equality 0.1x+0.4=-0.4 , 0.7x-0.7y=7.7
{[0.5x+4y=−1],[x+2.5*y=3.5])	[[−1],[3.5]]	Write as a Vector Equality 0.5+4y=-1 , x+2.5y=3.5
{[0.6x+3.6y=−12],[−0.9x+0.6y=6])	[[−12],[6]]	Write as a Vector Equality 0.6x+3.6y=-12 , -0.9+0.6=6
{[1.3x+2.4y=−39.3],[0.6x+0.3y=−3.6])	[[−39.3],[−3.6]]	Write as a Vector Equality 1.3x+2.4y=-39.3 , 0.6x+0.3y=-3.6
{[1.5x−2.0y=−1.0],[3.0x+2.5y=3.2])	[[−1.0],[3.2]]	Write as a Vector Equality 1.5x-2.0y=-1.0 , 3.0x+2.5y=3.2
{[1+1−1+1=1],[3+4+1−3=−8],[3+1−1−1=−15],[−1+2+1−3=−2])	[[1],[−8],[−15],[−2]]	Write as a Vector Equality
{[1=(a_0)+(a_1)(1)+(a_2)(1)2],[2=(a_0)+(a_1)(2)+(a_2)(2)2],[3=(a_0)+(a_1)(3)+(a_2)*(3)2])	see full solution →	Write as a Vector Equality
{[10t3p=2375],[11t+4p=270])	[[2375],[270]]	Write as a Vector Equality 10t^3p=2375 , 11t+4p=270
{[10=d],[7=a+b+c+d],[−11=27a+9b+3c+d],[−14=64a+16b+4c+d])	[[10],[7],[−11],[−14]]	Write as a Vector Equality
{[10x+18y=−11],[16x−9y=−5])	[[−11],[−5]]	Write as a Vector Equality 10x+18y=-11 , 16x-9y=-5
{[10x+2y=6],[−25x+ky=−14])	[[6],[−14]]	Write as a Vector Equality 10x+2y=6 , -25x+ky=-14
10x+2y=−6,y=−5*x	[[−6],[0]]	Write as a Vector Equality 10x+2y=-6 , y=-5x
10x=40,20x=70,35*x=P	[[40],[70],[P]]	Write as a Vector Equality 10x=40 , 20x=70 , 35x=P
{[10x−2y+5z=−1],[6x−y+4*z=−2],[x+z=3])	[[−1],[−2],[3]]	Write as a Vector Equality 10x-2y+5x=-1 , 6x-y+4z=-2 , x+z=3
{[11x+15y+23=0],[7x−2y−20=0])	([−23],[20])	Write as a Vector Equality 11x+15y+23=0 , 7x-2y-20=0
{[11x+7y+2z=1780],[14x+8y+3z=2220],[x+y+z=300])	[[1780],[2220],[300]]	Write as a Vector Equality
{[12x+5y+6=0],[(5x)/3−(7y)/6=−12])	[[−6],[−72]]	Write as a Vector Equality 12x+5y+6=0 , (5x)/3-(7y)/6=-12
{[14x−21y+14z=2],[−21x+14y+7z=2])	[[2],[2]]	Write as a Vector Equality 14x-21y+14z=2 , -21x+14y+7z=2
{[14x−28y=−22],[x+y=1])	([−22],[1])	Write as a Vector Equality 14x-28y=-22 , x+y=1
15x−10y=5,15y=−5+10x	[[5],[−5]]	Write as a Vector Equality 15x-10y=5 , 15y=-5+10x
15x−20y=−7,10y=4+10x	([−7],[4])	Write as a Vector Equality 15x-20y=-7 , 10y=4+10x
{[16x−10y=6],[8x−5y=3])	[[6],[3]]	Write as a Vector Equality 16x-10y=6 , 8x-5y=3
{[17x−5y=4],[2x+7y=46])	[[4],[46]]	Write as a Vector Equality 17x-5y=4 , 2x+7y=46
{[−1x+0y+z=0],[x+y+0z=−3],[0x+y+3*z=1])	[[0],[−3],[1]]	Write as a Vector Equality -1x+0y+z=0 , x+y+0z=-3 , 0x+y+3z=1
{[1x+2y=4],[3*x+36=48])	([4],[12])	Write as a Vector Equality 1x+2y=4 , 3x+36=48
−2x+y=−1,4x−2*y=−2	[[−1],[−2]]	Write as a Vector Equality -2+y=-1 , 4x-2y=-2
288=75x+85x,288=100*x	[[75+85],[100]]*x	Write as a Vector Equality 288=75x+85x , 288=100x
2a+4b=20,a2−26=5*b	([20],[26])	Write as a Vector Equality 2a+4b=20 , a^2-26=5b
{[2a+d=24],[2b+d=17],[2a+2b=x])	([24],[17],[x])	Write as a Vector Equality 2a+d=24 , 2b+d=17 , 2a+2b=x
{[2r+s=3],[4r+s=7],[2r+5s=−1])	[[3],[7],[−1]]	Write as a Vector Equality 2r+s=3 , 4r+s=7 , 2r+5s=-1
{[2w+3x−y−z=9],[w+x−y−z=0],[6w+x−2y−z=4],[−w+2x+3y−z=5])	[[9],[0],[4],[5]]	Write as a Vector Equality
{[2x+3y=11],[−2x+5y=13])	([11],[13])	Write as a Vector Equality 2x+3y=11 , -2x+5y=13
{[2a+3b−3d=0],[a+2b+d=3],[a+3b+3d=7])	([0],[3],[7])	Write as a Vector Equality 2a+3b-3d=0 , a+2b+d=3 , a+3b+3d=7
{[40x+y=19200],[60x+y=19200])	(0,19200)	Solve by Substitution 40x+y=19200 , 60x+y=19200
{[4x+11=−6y],[6x+9y=−3])	No solution	Solve by Substitution 4x+11=-6y , 6x+9y=-3
{[4x+2y=12],[x+2*y=6])	(2,2)	Solve by Substitution 4x+2y=12 , x+2y=6
{[4x+3y+7=0],[5x−2y+3=0])	(−1,−1)	Solve by Substitution 4x+3y+7=0 , 5x-2y+3=0
{[4x+3y=0],[16x+4=6y])	(−1/6,2/9)	Solve by Substitution 4x+3y=0 , 16x+4=6y
{[4x+3y=−10],[3x+2y=−6])	(2,−6)	Solve by Substitution 4x+3y=-10 , 3x+2y=-6
{[4x+3y=85],[3x+5y=115])	(80/11,205/11)	Solve by Substitution 4x+3y=85 , 3x+5y=115
{[4x+4y=5],[2x−8y=−5])	(1/2,3/4)	Solve by Substitution 4x+4y=5 , 2x-8y=-5
{[4x+7y=15],[6x−5y=21])	(111/31,3/31)	Solve by Substitution 4x+7y=15 , 6x-5y=21
{[4x−10y=6],[4x−3y=−5])	(−17/7,−11/7)	Solve by Substitution 4x-10y=6 , 4x-3y=-5
{[4x−5y=−17],[3x+2y=−7])	(−3,1)	Solve by Substitution 4x-5y=-17 , 3x+2y=-7
{[4x−7y=13],[x+9*y=5])	(152/43,7/43)	Solve by Substitution 4x-7y=13 , x+9y=5
{[4x−y=6],[9x−2*y=14])	(2,2)	Solve by Substitution 4x-y=6 , 9x-2y=14
{[5x+3y=4],[5*x+y=9])	(23/10,−5/2)	Solve by Substitution 5x+3y=4 , 5x+y=9
{[5x+3y=−7],[7x−3y=55])	(4,−9)	Solve by Substitution 5x+3y=-7 , 7x-3y=55
{[−5x+5y=15],[−2*x+y=−3])	(6,9)	Solve by Substitution -5x+5y=15 , -2x+y=-3
{[5x+6y=100],[2x+3y=46])	(8,10)	Solve by Substitution 5x+6y=100 , 2x+3y=46
{[−5x+y=−12],[−10x+5*y=−15])	(3,3)	Solve by Substitution -5x+y=-12 , -10x+5y=-15
{[−5x+y=−12],[−5x+y=26])	No solution	Solve by Substitution -5x+y=-12 , -5x+y=26
{[5x−5y=−20],[−7x+5y=10])	(5,9)	Solve by Substitution 5x-5y=-20 , -7x+5y=10
{[5x−y=19],[x+9y=59])	(5,6)	Solve by Substitution 5x-y=19 , x+9y=59
{[5x−y=−4],[−2x+y=1])	(−1,−1)	Solve by Substitution 5x-y=-4 , -2x+y=1
{[65x+70y=643],[x+y=950])	13171.4, y = -12221.4$	Solve by Substitution 65x+70y=643 , x+y=950
{[6x−4y=30],[12x+5y=−18])	(1,−6)	Solve by Substitution 6x-4y=30 , 12x+5y=-18
{[6x−4y=−44],[2x+3y=−6])	(−6,2)	Solve by Substitution 6x-4y=-44 , 2x+3y=-6
{[6x−y=5],[3x+y=4])	(1,1)	Solve by Substitution 6x-y=5 , 3x+y=4
{[8x+2y=−6],[−6*x+y=17])	(−2,5)	Solve by Substitution 8x+2y=-6 , -6x+y=17
{[−8x+3y=−33],[5*x+y=35])	(6,5)	Solve by Substitution -8x+3y=-33 , 5x+y=35
{[8x+y=11],[−3x+3*y=−21])	(2,−5)	Solve by Substitution 8x+y=11 , -3x+3y=-21
{[−8x−10y=24],[6x+5y=2])	(7,−8)	Solve by Substitution -8x-10y=24 , 6x+5y=2
{[8x−5y=−10],[−x−5*y=11])	(−7/3,−26/15)	Solve by Substitution 8x-5y=-10 , -x-5y=11
{[8x−6y=−20],[−16x+7y=30])	(−1,2)	Solve by Substitution 8x-6y=-20 , -16x+7y=30
{[x+14y=2],[2x+7*y=−8])	(−6,4/7)	Solve by Substitution x+14y=2 , 2x+7y=-8
{[x+2y=1],[4x+5*y=13])	(7,−3)	Solve by Substitution x+2y=1 , 4x+5y=13
{[x+2y=−1],[3x+5*y=−6])	(−7,3)	Solve by Substitution x+2y=-1 , 3x+5y=-6
{[x+2y=2],[−x−2y+2=0])	Infinitely many solutions	Solve by Substitution x+2y=2 , -x-2y+2=0
{[x+2y=5],[x−4y=−7])	(1,2)	Solve by Substitution x+2y=5 , x-4y=-7
{[x+3y=15],[4x+y=6])	(3/11,54/11)	Solve by Substitution x+3y=15 , 4x+y=6
{[x+3*y=15],[x+y=5])	(0,5)	Solve by Substitution x+3y=15 , x+y=5
{[x+3y=2],[3x+9*y=6])	Infinitely many solutions	Solve by Substitution x+3y=2 , 3x+9y=6
{[−x+3y−3=0],[x−3y=3])	No solution	Solve by Substitution -x+3y-3=0 , x-3y=3
{[x+4y=4],[−x−4y+4=0])	Infinitely many solutions	Solve by Substitution x+4y=4 , -x-4y+4=0
{[x+4y−8=0],[−x−4y=8])	No solution	Solve by Substitution x+4y-8=0 , -x-4y=8
{[x+5y=4],[6x−5*y=3])	(1,3/5)	Solve by Substitution x+5y=4 , 6x-5y=3
{[x+7y=5],[4x+8*y=−20])	(−9,2)	Solve by Substitution x+7y=5 , 4x+8y=-20
{[x+y=0],[3*x+y=4])	(2,−2)	Solve by Substitution x+y=0 , 3x+y=4
{[x+y=−10],[(x+3)2+(y+9)2=10])	(0,−10),(−4,−6)	Solve by Substitution x+y=-10 , (x+3)^2+(y+9)^2=10
{[x+y=160],[10x+15y=1825])	(115,45)	Solve by Substitution x+y=160 , 10x+15y=1825
{[x+y=2],[2x+2y=−6])	No solution	Solve by Substitution x+y=2 , 2x+2y=-6
{[x+y=85],[0.25x+0.05y=11.25])	(35,50)	Solve by Substitution x+y=85 , 0.25x+0.05y=11.25
{[x−2y=−1],[2x+y=4])	(7/5,6/5)	Solve by Substitution x-2y=-1 , 2x+y=4
{[x−2*y=−28],[x−y=−8])	(12,20)	Solve by Substitution x-2y=-28 , x-y=-8
{[x−2y=6],[2x+y=2])	(2,−2)	Solve by Substitution x-2y=6 , 2x+y=2
{[−x−2y=−8],[x+2y+8=0])	No solution	Solve by Substitution -x-2y=-8 , x+2y+8=0
{[−x−3y=6],[x+3y=6])	No solution	Solve by Substitution -x-3y=6 , x+3y=6
{[x−3y=8],[−2x+3*y=−7])	(−1,−3)	Solve by Substitution x-3y=8 , -2x+3y=-7
{[x−4y=−16],[−4x−6*y=−2])	(−4,3)	Solve by Substitution x-4y=-16 , -4x-6y=-2
{[x−5y=5],[−x−5y=5])	(0,−1)	Solve by Substitution x-5y=5 , -x-5y=5
{[x−y=1],[4x−4y=4])	Infinitely many solutions	Solve by Substitution x-y=1 , 4x-4y=4
{[x−y=2],[x−y=0])	No solution	Solve by Substitution x-y=2 , x-y=0
{[x−y=3],[2*x−y=4])	(1,−2)	Solve by Substitution x-y=3 , 2x-y=4
{[x−y=4],[7x+8y=−107])	(−5,−9)	Solve by Substitution x-y=4 , 7x+8y=-107
{[y=−0.5*x−4],[y=x+1])	(−10/3,−7/3)	Solve Using an Inverse Matrix y=-0.5x-4 , y=x+1
{[y+x=−2],[3+x=3−2*y])	(−4,2)	Solve Using a Matrix with Cramer's Rule y+x=-2 , 3+x=3-2y
{[x+y=−4],[y=−3−x−3])	No solution (Inconsistent system)	Solve Using a Matrix with Cramer's Rule x+y=-4 , y=-3-x-3
{[y+5x=0],[3x−2*y=6])	(6/13,−30/13)	Find the Intersection of the Inequalities y+5x=0 , 3x-2y=6
(1.2,3.6)	(1.2,3.6)⇒Quadrant I	Find the Quadrant (1.2,3.6)
(2,−5),(4,−6)	−1/2	Find the Slope (2,-5) , (4,-6)
(log_6)((a*b4)/√(3,c2))	(log_6)(a)+4(log_6)(b)−2/3(log_6)(c)	Expand the Logarithmic Expression log base 6 of (ab^4)/( cube root of c^2)
3*(log_3)(x)−(log_3)(y)	(log_3)((x3)/y)	Graph 3 log base 3 of x- log base 3 of y
𝒫*({2,4})	{∅,{2},{4},{2,4}}	Find the Power Set (2,4)
{[2a+b−g=4],[b+g+h=4],[a−d+2g=0])	see full solution →	Solve Using a Matrix by Elimination 2a+b-g=4 , b+g+h=4 , a-d+2g=0
{[5x+3=4y],[y=8*x−2])	(11/27,34/27)	Solve Using a Matrix by Elimination 5x+3=4y , y=8x-2
{[x=7(y−5)],[4y=3*x+5])	(105/17,100/17)	Solve Using a Matrix by Elimination x=7(y-5) , 4y=3x+5
{[4a+3b+c=4],[25a+5b+c=4],[4a+2b+c=1])	(−2/7,3,−27/7)	Solve Using a Matrix by Elimination
{[1/(x−5)−3/(y+6)=0],[3/(x+7)−1/(y−3)=0])	(79/8,69/8)	Solve Using a Matrix by Elimination 1/(x-5)-3/(x+6)=0 , 3/(x+7)-1/(y-3)=0
{[9a+3b+c=4],[25a+5b+c=4],[4a+2b+c=1])	(−1,8,−11)	Solve Using a Matrix by Elimination 3^2a+3b+c=4 , 5^2a+5b+c=4 , 2^2a+2b+c=1
{[0.15g−0.35h=−0.5],[−0.012g+0.25h=0.1])	(−811/300,27/100)	Solve Using a Matrix by Elimination 0.15g-0.35h=-0.5 , -0.012g+0.25h=0.1
{[2a−2b=0],[d+3g=2],[3a−3b=0],[a−b+2d+6*g=4])	(b,b,2−3g,g) for any *b,g∈ℝ	Solve Using a Matrix by Elimination 2a-2b=0 , d+3g=2 , 3a-3b=0 , a-b+2d+6g=4
{[2x+y−z=2],[x+3y+2*z=1],[x+y+z=2])	(2,−1,1)	Solve Using a Matrix by Elimination 2x+y-z=2 , x+3y+2z=1 , x+y+z=2
{[2x+y−z=5],[x+4y+2z=16],[15x+6y−2z=12])	(−2,6,−3)	Solve Using a Matrix by Elimination 2x+y-z=5 , x+4y+2z=16 , 15x+6y-2z=12
{[2x−12y−4z=5],[x+7y−z=−4],[x+3*y=7])	(10.075,−1.025,6.9)	Solve Using a Matrix by Elimination 2x-12y-4z=5 , x+7y-z=-4 , x+3y=7
{[2x−8y−z=−23],[x+9y−9z=−36],[6*x+y+z=67])	(9,4,9)	Solve Using a Matrix by Elimination 2x-8y-z=-23 , x+9y-9z=-36 , 6x+y+z=67
{[3a+5b+2d=0],[4a+7b+5d=0],[a+b−4d=0],[2a+9b+6d=0])	0, b=0, d=0$	Solve Using a Matrix by Elimination
{[3x+2y+6z=5],[6x+3y+7z=8],[4x+5y−7*z=10])	(2/5,7/4,1/20)	Solve Using a Matrix by Elimination 3x+2y+6z=5 , 6x+3y+7z=8 , 4x+5y-7z=10
{[−3x−5y+z=3],[5x+y−6z=2],[x+4*y+z=−6])	(81,−37,61)	Solve Using a Matrix by Elimination -3x-5y+z=3 , 5x+y-6z=2 , x+4y+z=-6
{[3y+2z=2],[2x−y−3z=2],[2x+2y−z=4])	see full solution →	Solve Using a Matrix by Elimination 3y+2z=2 , 2x-y-3z=2 , 2x+2y-z=4
{[4x−y+3z=−8],[x−8y+5z=3],[2y−7z=−4])	(−149/61,−24/61,28/61)	Solve Using a Matrix by Elimination 4x-y+3z=-8 , x-8y+5z=3 , 2y-7z=-4
{[52ƒ+48b+36m=67936],[ƒ−b−m=398],[b−3m=453])	(871,468,5)	Solve Using a Matrix by Elimination 52f+48b+36m=67936 , f-b-m=398 , b-3m=453
{[5a+3b+d=90],[2a+4b+g=64])	see full solution →	Solve Using a Matrix by Elimination 5a+3b+d=90 , 2a+4b+g=64
{[−5a−30b+5d=−10],[a+4b−5d=6],[−a−4b+9*d=−3])	(95/4,−7/2,3/4)	Solve Using a Matrix by Elimination -5a-30b+5d=-10 , a+4b-5d=6 , -a-4b+9d=-3
{[5x+4y−5z=4],[3x−5y+3z=1],[6x−2y+6*z=10])	(1,1,1)	Solve Using a Matrix by Elimination 5x+4y-5z=4 , 3x-5y+3z=1 , 6x-2y+6z=10
{[7x−5y−z=18],[x−2y−5z=−33],[−4*x+y+z=−17])	(7,5,6)	Solve Using a Matrix by Elimination 7x-5y-z=18 , x-2y-5z=-33 , -4x+y+z=-17
{[−8x+6y−4z=2],[−2x−6y+7z=24],[−6x+12y+5*z=10])	(−2,−1,2)	Solve Using a Matrix by Elimination
{[9c−3d=−33],[6c+5d=−8])	(−3,2)	Solve Using a Matrix by Elimination 9c-3d=-33 , 6c+5d=-8
{[−a+5b=12],[−a−3b=10])	(−43/4,1/4)	Solve Using a Matrix by Elimination -a+5b=12 , -a-3b=10
{[a+2b+4d=13],[−a+b+2d=2],[4a+10b+12d=46])	(3,1,2)	Solve Using a Matrix by Elimination a+2b+4d=13 , -a+b+2d=2 , 4a+10b+12d=46
{[a+2b+g=7],[a+b+d−g=3],[3a+b+5d−7g=1])	(−2s+3t−1,s−2*t+4,s,t)	Solve Using a Matrix by Elimination a+2b+g=7 , a+b+d-g=3 , 3a+b+5d-7g=1
{[a+2b=4],[−2a+4*b=−8])	(4,0)	Solve Using a Matrix by Elimination a+2b=4 , -2a+4b=-8
{[a+3b=1],[3a−2*b=14])	(4,−1)	Solve Using a Matrix by Elimination a+3b=1 , 3a-2b=14
{[x+2y−z=−3],[2x−4y+z=−7],[−2x+2y−3z=4])	(−3,1/2,1)	Solve Using a Matrix by Elimination x+2y-z=-3 , 2x-4y+z=-7 , -2x+2y-3z=4
{[x+y+2z=−1],[x+3y−6z=5],[2x+5y−8z=7])	(−4−6t,3+4t,t)* for any real number *t	Solve Using a Matrix by Elimination x+y+2z=-1 , x+3y-6z=5 , 2x+5y-8z=7
{[x+y+z=−4],[x−y+4z=6],[4x+y+z=−16])	(−4,−2,2)	Solve Using a Matrix by Elimination x+y+z=-4 , x-y+4z=6 , 4x+y+z=-16
{[x+y+z=6],[2x−y+3z=8],[x+2*y=4])	(−2,3,5)	Solve Using a Matrix by Elimination x+y+z=6 , 2x-y+3z=8 , x+2y=4
{[x+y−z=2],[x+2y+3z=7],[x+3*y−z=4])	(2,1,1)	Solve Using a Matrix by Elimination x+y-z=2 , x+2y+3z=7 , x+3y-z=4
{[x−2y+3z=9],[−x+3y=−4],[2x−5y+5z=17])	(1,−1,2)	Solve Using a Matrix by Elimination x-2y+3x=9 , -x+3y=-4 , 2x-5y+5z=17
{[−x−2y−2z=−3],[−x−5y−2z=−9],[−x−5y−5z=−6])	(1,2,−1)	Solve Using a Matrix by Elimination -x-2y-2z=-3 , -x-5y-2z=-9 , -x-5y-5z=-6
{[x−3y+3z=−6],[4x+y−z=−11],[3x+4y−5z=−8])	(−3,4,3)	Solve Using a Matrix by Elimination x-3y+3z=-6 , 4x+y-z=-11 , 3x+4y-5z=-8
{[x−4y+2z=8],[−2x+y−7z=0],[−7y−3z=16])	((−26z−8)/7,(−3z−16)/7,z)	Solve Using a Matrix by Elimination x-4y+2z=8 , -2x+y-7z=0 , -7y-3z=16
{[x−5y−z=10],[−x+7y−z=18],[5x−4y−2*z=−14])	(−19/2,−11/12,−179/12)	Solve Using a Matrix by Elimination x-5y-z=10 , -x+7y-z=18 , 5x-4y-2z=-14
{[x−7y+7z=−27],[−6x+y+8z=−38],[2x+3y+7*z=−26])	(1,0,−4)	Solve Using a Matrix by Elimination
{[x−y+4z=6],[2x+y+z=1],[x+5*y+z=−9])	(14/11,−24/11,7/11)	Solve Using a Matrix by Elimination x-y+4z=6 , 2x+y+z=1 , x+5y+z=-9
{[x−y+z=3],[x+2y+3z=17],[2x+3y−4*z=−8])	(1,2,4)	Solve Using a Matrix by Elimination x-y+z=3 , x+2y+3z=17 , 2x+3y-4z=-8
{[−2a+3b=15],[4/3a+2=−2b])	(−4.5,2)	Solve Using an Augmented Matrix -2a+3b=15 , 4/3a+2=-2b
{[1/5x+3/10y=1],[1/6x−1/3y=2])	([1],[2])	Write as a Vector Equality 1/5x+3/10y=1 , 1/6x-1/3y=2
{[2/x−3/y=2],[−10/x+9/y=−8])	[[2],[−8]]	Write as a Vector Equality 2/x-3/y=2 , -10/x+9/y=-8
p2+4*h2=4,h=p+1	see full solution →	Write as a Vector Equality p^2+4h^2=4 , h=p+1
√(,4−5x)=2x−1	[(2*x−1)]	Write as a Vector Equality
{[x2−y2=48],[x2−xy−2y2=40])	[[48],[40]]	Write as a Vector Equality x^2-y^2=48 , x^2-xy-2y^2=40
x2+y2=25,(x2)/5−(y2)/5=1	see full solution →	Write as a Vector Equality x^2+y^2=25 , (x^2)/(5^2)-(y^2)/(5^2)=1
x2+y2=100,y=−x−2	$\langle x, -x-2 \rangle,	\vec{r}
{[−0.2x−0.7y=0.21],[0.9x+0.8y=0.23])	[[0.21],[0.23]]	Write as a Vector Equality -0.2x-0.7y=0.21 , 0.9x+0.8y=0.23
{[10x+8y=−10],[−8x−8y=−8])	[[−10],[−8]]	Write as a Vector Equality 10+8y=-10 , -8x-8y=-8
12x=240,12x−18=240	[[240],[240]]	Write as a Vector Equality 12x=240 , 12x-18=240
{[13x−6y=10],[26x−12y=15])	[[10],[15]]	Write as a Vector Equality 13x-6y=10 , 26x-12y=15
1575=(x+y)⋅4.5,1575=(x−y)⋅3.5	[[4.5(x+y)],[3.5(x−y)]]	Write as a Vector Equality 1575=(x+y)4.5 , 1575=(x+y)3.5
{[−18x+6y=24],[3*x−y=−2])	[[24],[−2]]	Write as a Vector Equality -18x+6y=24 , 3x-y=-2
{[2a+b=7],[3a+1.5*b=21])	[[7],[21]]	Write as a Vector Equality 2a+b=7 , 3a+1.5=21
{[2p+3q=1],[p+4*q=3])	[[1],[3]]	Write as a Vector Equality 2p+3q=1 , p+4q=3
{[2x+2y=190],[x−y=25])	[[190],[25]]	Write as a Vector Equality 2x+2y=190 , x-y=25
−2x+2y−10z=−6,x−y+5z=3,5x−5y+25*z=15	[[−6],[3],[15]]	Write as a Vector Equality -2x+2y-10z=-6 , x-y+5z=3 , 5x-5y+25z=15
2x+3y=6,8x+12y=0	[[6],[0]]	Write as a Vector Equality 2x+3y=6 , 8x+12y=0
{[2x+3y−4z=−13],[−x+3y+2z=−7],[3x−2*y+z=14])	([−13],[−7],[14])	Write as a Vector Equality 2x+3y-4z=-13 , -x+3y+2z=-7 , 3x-2y+z=14
{[2x+3y−z=−1],[6x+9y−3z=−3],[−2x−3y+2z=1])	[[−1],[−3],[1]]	Write as a Vector Equality 2x+3y-z=-1 , 6x+9y-3z=-3 , -2x-3y+2z=1
{[2x+3y−z=6],[x−2y+z=−1],[3x+y−3*z=−1])	[[6],[−1],[−1]]	Write as a Vector Equality 2x+3y-z=6 , x-2y+z=-1 , 3x+y-3z=-1
{[2x+4y−2z=−14],[x+2y+4z=3],[x+2y−z=−7])	[[−14],[3],[−7]]	Write as a Vector Equality 2x+4y-2z=-14 , x+2y+4z=3 , x+2y-z=-7
{[2x+6y−4z=0],[−3x−9y+8z=0],[−x−2*y+z=0])	[[0],[0],[0]]	Write as a Vector Equality 2x+6y-4z=0 , -3x-9y+8z=0 , -x-2y+z=0
v(t)=(t−1)/(t2−4)	Domain:{[t∈ℝ,t≠−2,t≠2]}	Find the Domain v
−3x+2y=2	Domain: *(−∞,∞)	Find the Domain -3x+2y=2
[[−1,1],[1,−2]]	[[−2,−1],[−1,−1]]	[Find the Inverse [[-1,1],[1,-2]]](https://corca.app/doc/YDiPgXFSUHWjXP3J-gw3m)
d()/d(x)(x2−2x−3)	2*x−2	Find the Derivative - d/dx f(x)=x^2-2x-3
(x2−3*x+2)/(x−3)	((x−1)*(x−2))/(x−3)	Cancel the Common Factors (x-3x^2+2)÷(x-3)
−5*k2−k+5=9	9⇒k=−1/10±(i√(,79))/10	Find the Roots (Zeros) -5k^2-k+5=9
ƒ(x)=5x6+x2ln(x)+x	0⇒No real roots	Find the Roots (Zeros) f(x)=5x^6+x^2 log of x+x
1.3=4.2t+0.5(−9.8)*t2	(3±2*i)/7	Solve Using the Quadratic Formula 1.3=(4.2)t+0.5(-9.8)t^2
d()/d(x)(4x−y=17)	4	Find the Derivative - d/dx 4x-y=17
z3+(1+i)z2+(6+i)z+6=0	(z+1)(z2+iz+6)	Write as a Function of z z^3+(1+i)z^2+(6+i)z+6=0
y=1/(3*x)	Range: *{[y∈ℝ,y≠0]}	Find the Range y=1/3x
ƒ(x)=((x−2)(x−4))/((x−4)(x+1))	−1, Horizontal Asymptote: *y=1	Find the Asymptotes f(x)=((x-2)(x-4))/((x-4)(x+1))
(4w3−2w2)⋅(10*w4)	40w7−20w6	Simplify (4w^3-2w^2)*(10w^4)
x2(b−c)+b2(c+x)−c2*(x+b)	(b−c)(x+b)(x+c)	Factor x^2(b-c)+b^2(c+x)-c^2(x+b)
11x+55y	11(x + 5y)$	Factor 11x+55y
11*x−2	11*x−2	Factor 11x-2
4x2+2x−3	4x2+2x−3	Factor 4x^2+2x-3
6w2−7w+1	(6w−1)(w−1)	Factor 6w^2-7w+1
8xy−4(2y2)	8y(x−y)	Factor 8xy-4*(2y^2)
ƒ(1)=23/6	23/6	Evaluate Using the Given Value f(1)=23/6
y=2,x=2.3	2≈4.92457765	Evaluate Using the Given Value y=2^x , 2^2.3
(3a2+2ab−3b2)+(4a2−9b−4*b2)	7a2+2ab−7b2−9*b	Add 3a^2+2ab-3b^2 , 4a^2-9b-4b^2
(5x2+19x+24)+(−7x2+12x+9)+(−x2−9*x+11)	−3x2+22x+44	Add 5x^2+19x+24 , -7x^2+12x+9 , -x^2-9x+11
(5a−3b−2c)+(a−3b+2c+4)+(a+3b−4*c)	7a−3b−4*c+4	Add 5a-3b-2c , a-3b+2c+4 , a+3b-4c
(−1/4x−5)−(3/4x−9)	−x+4	Subtract the Expressions -1/4x-5 , 3/4x-9
m2−m2n−2m*n2	m(m−mn−2*n2)	Combine m^2-m^2n-2mn^2
y−0.25*(x−6.5)2−20	y−0.25x2+3.25x−30.5625	Combine y-0.25(x-6.5)^2-20
3x2−2x+1<0	∅	Convert to Interval Notation 3x^2-2x+1<0
(∫_^)(x2−14x−6d(x))	(x3)/3−7x2−6x+C	Find the Antiderivative x^2-14x-6
ƒ(x)=−2x2+9x+1	89/8	Find the Maximum/Minimum Value f(x)=-2x^2+9x+1
(−2,6),(−6,3)	5	Find the Distance Between Two Points (-2,6) , (-6,3)
y=x⋅3+2	Domain:(−∞,∞)	Find the Domain y=x*3+2
y=x−9/5	Domain: *(−∞,∞)	Find the Domain y=x-9/5
y=n*(x−2)2−3	Domain: *(−∞,∞)	Find the Domain y=n(x-2)^2-3
y=tan(x−π/6)	see full solution →	Find the Domain y=tg(x-pi/6)
y=x+30	Domain: *(−∞,∞)	Find the Domain y=x+30
y=ln(x+2)	Domain:(−2,∞)	Find the Domain y = natural log of x+2
y=(log_)(12⋅144)	Domain: *(−∞,∞)	Find the Domain y = log of 12*144
y=(log_)(3*x+10)−2	Domain:(−10/3,∞)	Find the Domain y = log of 3x+10-2
y=7*x2	Domain: *(−∞,∞)	Find the Domain y=7x^2
y=7250−600*x	Domain: *(−∞,∞)	Find the Domain y=7250-600x
y=7−x	Domain: *(−∞,∞)	Find the Domain y=7-x
y=7*x+3	Domain: *(−∞,∞)	Find the Domain y=7x+3
y=8x2−3x−9	Domain: *(−∞,∞)	Find the Domain y=8x^2-3x-9
y=800−50*x	Domain: *(−∞,∞)	Find the Domain y=800-50x
y=8*x+3	Domain: *(−∞,∞)	Find the Domain y=8x+3
y=8*x−8	Domain: *(−∞,∞)	Find the Domain y=8x-8
{[2x+4y=25],[x+5*y=2])	(39/2,−7/2)	Solve by Substitution 2x+4y=25 , x+5y=2
{[−6x+28y−61=0],[8x+30y−29=0])	(−509/202,331/202)	Solve by Substitution -6x+28y-61=0 , 8x+30y-29=0
{[6x+3y=24],[4x+2y=−26])	No solution	Solve by Substitution 6x+3y=24 , 4x+2y=-26
{[7x−3y=2],[5x−2y=3])	(5,11)	Solve by Substitution 7x-3y=2 , 5x-2y=3
{[99x+10.99y=331],[x+y=115])	(−10.60,125.60)	Solve by Substitution 99x+10.99y=331 , x+y=115
{[99x+10.99y=331],[x+y=36])	(−6464/8801,323300/8801)	Solve by Substitution 99x+10.99y=331 , x+y=36
{[9x+2y=30],[3x−4y=24])	(4,−3)	Solve by Substitution 9x+2y=30 , 3x-4y=24
{[x+2y=4],[2x+4*y=32])	No solution	Solve by Substitution x+2y=4 , 2x+4y=32
{[x−6y=−13],[5y−4*x=14])	(−1,2)	Solve by Substitution x-6y=-13 , 5y-4x=14
z=3,x=3−5*z	−12	Solve by Substitution z=3 , x=3-5z
{[2x+y=6],[6x=−3*y+12])	No solution	Solve by Substitution 2x+y=6 , 6x=-3y+12
{[y=3x],[4x−3*y=20])	(−4,−12)	Solve by Substitution y=3x , 4x-3y=20
{[y=−x+3],[y=2*x−1])	(4/3,5/3)	Solve by Substitution y=-x+3 , y=2x-1
{[y=x+3],[y=2*x−1])	(4,7)	Solve by Substitution y=x+3 , y=2x-1
{[0.05x+0.25y=22],[0.15x+0.05y=24])	(140,60)	Solve by Substitution 0.05x+0.25y=22 , 0.15x+0.05y=24
{[0.2x+y=5.8],[0.9x−2*y=−6.4])	(4,5)	Solve by Substitution 0.2x+y=5.8 , 0.9x-2y=-6.4
{[−11x−11y=−4092],[10x+13y=4464])	(124,248)	Solve by Substitution -11x-11y=-4092 , 10x+13y=4464
y=−x−4	Domain: *(−∞,∞)	Find the Domain y=-x-4
{[2a−2b=0],[d+3g=2],[3a−3b=0],[a−b+2d+6*g=4])	[[0],[2],[0],[4]]	Write as a Vector Equality 2a-2b=0 , d+3g=2 , 3a-3b=0 , a-b+2d+6g=4
{[2a−b=−8],[2a+b=8])	([−8],[8])	Write as a Vector Equality 2a-b=-8 , 2a+b=8
{[2x+15y=10],[4x+5y=8])	[[10],[8]]	Write as a Vector Equality 2x+15y=10 , 4x+5y=8
{[2x+2y+4z=0],[w−y−3z=0],[2w+3x+y+z=0],[−2w+x+3y−2*z=0])	[[0],[0],[0],[0]]	Write as a Vector Equality
{[2x+2y=110],[x−y=5])	([110],[5])	Write as a Vector Equality 2x+2y=110 , x-y=5
{[2x+2y=16],[−2x+2y=12])	[[16],[12]]	Write as a Vector Equality 2x+2y=16 , -2x+2y=12
{[2x+2y=17],[2x−7y=−4])	[[17],[−4]]	Write as a Vector Equality 2x+2y=17 , 2x-7=-4
2x+2y=34,x=2+2*y	([34],[2])	Write as a Vector Equality 2x+2y=34 , x=2+2y
{[2x+3y+z+w=15],[x+y+z+w=2],[2x+3y+2z+w=3],[3x+y+z+2*w=1])	[[15],[2],[3],[1]]	Write as a Vector Equality
{[2x+3y=0],[x=0],[−x−2*y=0])	[[0],[0],[0]]	Write as a Vector Equality 2x+3y=0 , x=0 , -x-2y=0
{[2x+3y=18],[x+y=5])	[[18],[5]]	Write as a Vector Equality 2x+3y=18 , x+y=5
{[2x+3y=5],[3x+5y=7])	([5],[7])	Write as a Vector Equality 2x+3y=5 , 3x+5y=7
{[2x+3y=9],[−3x+2y=19])	[[9],[19]]	Write as a Vector Equality 2x+3y=9 , -3x+2y=19
−2x+3y−5z=28,2x+7y+4z=17	[[28],[17]]	Write as a Vector Equality -2x+3y-5z=28 , 2x+7y+4z=17
{[2x+3y−z=0],[x+2y+4z=0],[x−14*z=0])	[[0],[0],[0]]	Write as a Vector Equality 2x+3y-z=0 , x+2y+4z=0 , x-14z=0
{[2x+3y−z=3],[x−y+z=0],[x−2y−2z=3])	([3],[0],[3])	Write as a Vector Equality 2x+3y-z=3 , x-y+z=0 , x-2y-2z=3
−2x+4y=3,−1/2*x+y=6	[[3],[6]]	Write as a Vector Equality -2x+4y=3 , -1/2x+y=6
2x+4y=6,5x+10y=15	[[6],[15]]	Write as a Vector Equality 2x+4y=6 , 5x+10y=15
2x+4y−2z=0,3x+5*y=1	[[0],[1]]	Write as a Vector Equality 2x+4y-2z=0 , 3x+5y=1
{[2x+4y−3z=1],[x+2y−2z=0],[2x+y+3*z=5])	[[1],[0],[5]]	Write as a Vector Equality 2x+4y-3z=1 , x+2y-2z=0 , 2x+y+3z=5
{[2x+4y−z=15],[x+2y+4z=12],[x+2y−2z=6])	[[15],[12],[6]]	Write as a Vector Equality 2x+4y-z=15 , x+2y+4z=12 , x+2y-2z=6
{[2x+5y=7],[x+4*y=2])	[[7],[2]]	Write as a Vector Equality 2x+5y=7 , x+4y=2
{[2x+8y=18],[y=−x+6])	[[18],[6]]	Write as a Vector Equality 2x+8y=18 , y=(-x)+6
{[2x+9y=17],[x+3*y=7])	[[17],[7]]	Write as a Vector Equality 2x+9y=17 , x+3y=7
{[2a+b−3c=12],[5a−4b+7c=27],[10a+3*b−c=40])	[[12],[27],[40]]	Write as a Vector Equality 2x+b-3c=12 , 5a-4b+7c=27 , 10a+3b-c=40
{[2x+y+3z=13],[x+2y=11],[3x+z=10])	[[13],[11],[10]]	Write as a Vector Equality 2x+y+3z=13 , x+2y=11 , 3x+z=10
{[2x+y+z=0],[x−y+z=0],[4x−y+3*z=0])	[[0],[0],[0]]	Write as a Vector Equality 2x+y+z=0 , x-y+z=0 , 4x-y+3z=0
{[2x+y=3],[6x+3*y=9])	[[3],[9]]	Write as a Vector Equality 2x+y=3 , 6x+3y=9
2x+y=3,y=2x−3	([3],[−3])	Write as a Vector Equality 2x+y=3 , y=2x-3
{[2x+y=4],[5x−2*y=1])	[[4],[1]]	Write as a Vector Equality 2x+y=4 , 5x-2y=1
{[2*x+y=5],[x−y=1])	[[5],[1]]	Write as a Vector Equality 2x+y=5 , x-y=1
2x+y=5z+8w,x=z+2w	([0],[0])	Write as a Vector Equality 2x+y=5z+8w , x=z+2w
{[2x+y=a],[3x+6*y=b])	[[a],[b]]	Write as a Vector Equality 2x+y=a , 3x+6y=b
{[2x+y−3z=0],[4x+5y+z=8],[−2x−y+4z=2])	([0],[8],[2])	Write as a Vector Equality 2x+y-3z=0 , 4x+5y+z=8 , -2x-y+4z=2
{[2x+y−4z=0],[x−y+2z=5],[3x+2y+2z=3])	[[0],[5],[3]]	Write as a Vector Equality 2x+y-4z=0 , x-y+2z=5 , 3x+2y+2z=3
{[2x=3y−4],[−6x+12y=26])	[[−4],[26]]	Write as a Vector Equality 2x=3y-4 , -6x+12y=26
{[2x−3y=12],[2x−y−z=4],[y+2z=6])	[[12],[4],[6]]	Write as a Vector Equality 2x-3y=12 , 2x-y-z=4 , y+2z=6
{[2x−3y=−8],[4*x+y=−2])	[[−8],[−2]]	Write as a Vector Equality 2x-3y=-8 , 4x+y=-2
2*x−5=20,y=x−7	[[12.5],[5.5]]	Write as a Vector Equality 2x-5=20 , y=x-7
2x−8y=4,x−4*y=2	[[4],[2]]	Write as a Vector Equality 2x-8y=4 , x-4y=2
{[2x−y+3z=−9],[x+3y−z=10],[3x+y−z=8])	[[−9],[10],[8]]	Write as a Vector Equality 2x-y+3z=-9 , x+3y-2=10 , 3x+y-2=8
{[2x−y+3z−w=−3],[3x+2y−z+w=13],[x−3y+z−2w=−4],[−x+y+4z+3w=0])	[[−3],[13],[−4],[0]]	Write as a Vector Equality
{[2x−y+7z=−8],[6x−8y+3z=2],[9y−3*z=−6])	[[−8],[2],[−6]]	Write as a Vector Equality 2x-y+7z=-8 , 6x-8y+3z=2 , 9y-3z=-6
{[2x−y+z=5],[3x+2*y−z=−1],[x−y−z=0])	[[5],[−1],[0]]	Write as a Vector Equality 2x-y+z=5 , 3x+2y-z=-1 , x-y-z=0
{[2x−y=0],[4x+y=6])	[[0],[6]]	Write as a Vector Equality 2x-y=0 , 4x+y=6
{[2x−y=3],[3x+y=7])	[[3],[7]]	Write as a Vector Equality 2x-y=3 , 3x+y=7
{[2*x−y=5],[−y=3])	[[5],[3]]	Write as a Vector Equality 2x-y=5 , -y=3
{[2x−y−3z=7],[3x+y+z=10],[5x+y+2*z=15])	[[7],[10],[15]]	Write as a Vector Equality 2x-y-3z=7 , 3x+y+z=10 , 5x+y+2z=15
−2y+12=7x,5x+3y=18	[[12],[18]]	Write as a Vector Equality -2y+12=7x , 5x+3y=18
{[2y=14−6x],[3*x+y=7])	[[14],[7]]	Write as a Vector Equality 2y=14-6x , 3x+y=7
{[x−y=3],[2*x−y=4])	[[3],[4]]	Write as a Vector Equality x-y=3 , 2x-y=4
{[x−y=7],[2x−2y=k])	[[7],[k]]	Write as a Vector Equality x-y=7 , 2x-2y=k
{[x−y=9],[4x−3y=1],[17x−13y=10])	[[9],[1],[10]]	Write as a Vector Equality x-y=9 , 4x-3y=1 , 17x-13y=10
y=1/2x−4,y=1/2x+2	see full solution →	Write as a Vector Equality y=1/2x-4 , y=1/2x+2
y=1/3x−2,3y=x−6	see full solution →	Write as a Vector Equality y=1/3x-2 , 3y=x-6
y=2x+3,1/2y=x+3/2	see full solution →	Write as a Vector Equality y=2x+3 , 1/2y=x+3/2
y=2x−2,y−2x=5	([−2],[5])	Write as a Vector Equality y=2x-2 , y-2x=5
{[y=2x−3],[5x−y=13.5])	([−3],[13.5])	Write as a Vector Equality y=2x-3 , 5x-y=13.5
y=3*x+4,y=x2	([x],[x2])	Write as a Vector Equality y=3x+4 , y=x^2
{[y=3x+6],[4x−5*y=−19])	([6],[−19])	Write as a Vector Equality y=3x+6 , 4x-5y=-19
{[y=−3x−18],[5x−2*y=−8])	([−18],[−8])	Write as a Vector Equality y=-3x-18 , 5x-2y=-8
y=3x−7,y−3x=5	([−7],[5])	Write as a Vector Equality y=3x-7 , y-3x=5
y=4x+3,y=4x−4	see full solution →	Write as a Vector Equality y=4x+3 , y=4x-4
y=−a,y=−2*x−3	([(a−3)/2],[−a])	Write as a Vector Equality y=-a , y=-2x-3
y=x−3,y=1/7*x+3	see full solution →	Write as a Vector Equality y=x-3 , y=1/(7x)+3
2/5x+y=−3,y=2/5x+3	[[−3],[3]]	Write as a Vector Equality 2/5x+y=-3 , y=2/5x+3
{[(2x+3)/(3y−2)=1],[x(2y−5)−2y(x+3)=2*x+1])	([−5],[1])	Write as a Vector Equality (2x+3)/(3y-2)=1 , x(2y-5)-2y(x+3)=2x+1
{[(2*x+5)/17−(5−y)=60],[(y+62)/2−(1−x)=40])	([1100],[20])	Write as a Vector Equality (2x+5)/17-(5-y)=60 , (y+62)/2-(1-x)=40
{[(3x)/2−y=3],[x−(4y)/3=4])	([3],[4])	Write as a Vector Equality (3x)/2-y=3 , x-(4y)/3=4
{[m2−3mn+n2=−1],[3m2−mn−3*n2=13])	([−1],[13])	Write as a Vector Equality m^2-3mn+n^2=-1 , 3m^2-mn-3n^2=13
x/5=y/4,y/3=x/3−1	([0],[−3])	Write as a Vector Equality x/5=y/4 , y/3=x/3-1
{[x/7+y/8=0],[1/7x−3/4y=7])	([0],[7])	Write as a Vector Equality x/7+y/8=0 , 1/7x-3/4y=7
{[x2−y2=33],[x*y=28])	[[33],[28]]	Write as a Vector Equality x^2-y^2=33 , xy=28
x2−y2=84,x+y=16	([16],[5.25])	Write as a Vector Equality x^2-y^2=84 , x+y=16
x2+y2=1,x2+(y+2)2=9	1,	\vec{r} - \begin{pmatrix} 0 \ -2 \end{pmatrix}
x2+y2=4,y=x+2	<t,t+2>,−2≤t≤0	Write as a Vector Equality x^2+y^2=4 , y=x+2
x2+y2=9,x+y=2	[[9],[2]]	Write as a Vector Equality x^2+y^2=9 , x+y=2
{[x2+2xy−y2=−17],[x2−y2=−45])	[[−17],[−45]]	Write as a Vector Equality x^2+2xy-y^2=-17 , x^2-y^2=-45
{[x2=4x−y],[y2=4y−x])	([4x−y],[4y−x])	Write as a Vector Equality x^2=4x-y , y^2=4y-x
{[x=−3y],[7x−2*y=−69])	[[0],[−69]]	Write as a Vector Equality x=-3y , 7x-2y=-69
{[x=y+1],[y=3*x−1])	([1],[−1])	Write as a Vector Equality x=y+1 , y=3x-1
{[x−3y=3],[−x+3y=3])	[[3],[3]]	Write as a Vector Equality x-3y=3 , -x+3y=3
{[2/3x+z=5],[y+3/2z=6],[2x+3y=8])	[[5],[6],[8]]	Write as a Vector Equality (2/3)x+z=5 , y+(3/2)z=6 , 2x+3y=8
{[0.8a+3.54b=6],[1.25a+5.98b=9])	[[6],[9]]	Write as a Vector Equality 0.8a+3.54b=6 , 1.25a+5.98b=9
{[1/3x−y=9],[x−9y=51])	([9],[51])	Write as a Vector Equality 1/3x-y=9 , x-9y=51
{[1/5a+1/2y=15/5],[1/5a+3y=88/5])	[[15/5],[88/5]]	Write as a Vector Equality 1/5a+1/2Y=15/5 , 1/5a+3y=88/5
{[−1/8x+5y=1/2],[x−40*y=−4])	[[1/2],[−4]]	Write as a Vector Equality -1/(8x)+5y=1/2 , x-40y=-4
{[1/x+1/y=1/4],[1/x−1/y=3/4])	[[1/4],[3/4]]	Write as a Vector Equality 1/x+1/y=1/4 , 1/x-1/y=3/4
{[2x−4y+3z=17],[x+2y−z=0],[4*x−y−z=6])	[[17],[0],[6]]	Write as a Vector Equality 2x-4y+3z=17 , x+2y-z=0 , 4x-y-z=6
{[2x−5y=4],[x−3*y=12])	[[4],[12]]	Write as a Vector Equality 2x-5y=4 , x-3y=12
{[2x−5y−3z=−1],[x+4y−2z=9],[x−2y−4*z=−5])	[[−1],[9],[−5]]	Write as a Vector Equality 2x-5y-3z=-1 , x+4y-2z=9 , x-2y-4z=-5
{[2x−6y=−13],[−3x+9y=18])	[[−13],[18]]	Write as a Vector Equality 2x-6y=-13 , -3x+9y=18
{[2x−7y=10],[5x−6y=2])	[[10],[2]]	Write as a Vector Equality 2x-7y=10 , 5x-6y=2
2x−y+z=3,2y−z=1	([3],[1])	Write as a Vector Equality 2x-y+z=3 , 2y-z=1
{[2x−y+z=3],[x+y−3z=0],[3x−2y+5*z=5])	[[3],[0],[5]]	Write as a Vector Equality 2x-y+z=3 , x+y-3z=0 , 3x-2y+5z=5
{[−2x−y=0],[2x−2*y=6])	([0],[6])	Write as a Vector Equality -2x-y=0 , 2x-2y=6
2x−y=10,x=1/2y+5	[[10],[5]]	Write as a Vector Equality 2x-y=10 , x=1/2y+5
{[2x−y=13],[x+2y=−6])	[[13],[−6]]	Write as a Vector Equality 2x-y=13 , x+2y=-6
{[2x−y=2],[4x−2*y=6])	[[2],[6]]	Write as a Vector Equality 2x-y=2 , 4x-2y=6
{[2x−y=4],[−2x+y=4])	[[4],[4]]	Write as a Vector Equality 2x-y=4 , -2x+y=4
{[2y−6z=−30],[−y−z=−1])	[[−30],[−1]]	Write as a Vector Equality 2y-6z=-30 , -y-z=-1
{[3a+21=5b],[4b+6=−9a])	([−21],[−6])	Write as a Vector Equality 3a+21=5b , 4b+6=-9a
3a+4b+5z=0,6a−10b+5z=0	([0],[0])	Write as a Vector Equality 3a+4b+5z=0 , 6a-10b+5z=0
{[3a−8b=24],[a−6*b=18])	[[24],[18]]	Write as a Vector Equality 3a-8b=24 , a-6b=18
{[3g−4h=25],[4g−5h=32])	[[25],[32]]	Write as a Vector Equality 3g-4h=25 , 4g-5h=32
{[3a+5b=1],[a+2*b=2])	[[1],[2]]	Write as a Vector Equality 3a+5b=1 , a+2b=2
{[−3x+5y=6],[−8x+7y=−22])	[[6],[−22]]	Write as a Vector Equality -3x+5y=6 , -8x+7y=-22
{[3x+6y=6],[2x−6y=4])	[[6],[4]]	Write as a Vector Equality 3x+6y=6 , 2x-6y=4
{[3x+6y=9],[5x+10y=15])	[[9],[15]]	Write as a Vector Equality 3x+6y=9 , 5x+10y=15
{[3x+y=−3],[x+y−z=−3],[2x+5*y+z=0])	[[−3],[−3],[0]]	Write as a Vector Equality 3x+y=-3 , x+y-z=-3 , 2x+5y+z=0
3x=−3(3y−4),9x+27=36	([4],[9])	Write as a Vector Equality 3x=-3(3y-4) , 9x+27=36
{[3x−4y=0],[6x+5y=0])	[[0],[0]]	Write as a Vector Equality 3x-4y=0 , 6x+5y=0
{[3x−2y=14],[5x+4y=5])	(3,−2.5)	Solve by Substitution 3x-2y=14 , 5x+4y=5
{[3x−3y=1],[12x+9y=11])	(2/3,1/3)	Solve by Substitution 3x-3y=1 , 12x+9y=11
{[3x−5y=15],[−2*x+y=4])	(−5,−6)	Solve by Substitution 3x-5y=15 , -2x+y=4
{[3x−5y=51],[2x+3y=−4])	(7,−6)	Solve by Substitution 3x-5y=51 , 2x+3y=-4
{[3x−7y=1],[−6x+14y=−2])	Infinite solutions of the form (x,(3x−1)/7)	Solve by Substitution 3x-7y=1 , -6x+14y=-2
{[−2=x−3y],[2=y−2x])	(−4/5,2/5)	Solve by Substitution -2=x-3y , 2=y-2x
{[x+y+xy=19],[y+z+yz=11],[z+x+z*x=14])	(4,3,2)	Solve Using an Inverse Matrix x+y+xy=19 , y+z+yz=11 , z+x+zx=14
{[x−y=8],[x−y=4])	No solution	Solve Using an Inverse Matrix x-y=8 , 4=x-y
{[z=3],[y−6x=8],[x=3y−5*z])	(−9/17,82/17,3)	Solve by Substitution z=3 , y-6x=8 , x=3y-5z
{[2x+2y=90],[x−y=15])	(30,15)	Solve by Substitution 2x+2y=90 , x-y=15
{[12x+15y=240],[10x+25y=300])	(10,8)	Solve by Substitution 12x+15y=240 , 10x+25y=300
{[2.5x+0.5y=−4],[5*x+y=−7])	No solution	Solve by Substitution 2.5x+0.5y=-4 , 5x+y=-7
{[2x+3y=10],[4x+6y=9])	No solution	Solve by Substitution 2x+3y=10 , 4x+6y=9
{[−2x+3y=25],[−4x+6y=50])	Infinitely many solutions	Solve by Substitution -2x+3y=25 , -4x+6y=50
{[2x+3y=7],[3x+2y=8])	(2,1)	Solve by Substitution 2x+3y=7 , 3x+2y=8
{[2x+7y=−16],[−7x−8y=23])	(−1,−2)	Solve by Substitution 2x+7y=-16 , -7x-8y=23
{[2x+y=14],[3x−y=1])	(3,8)	Solve by Substitution 2x+y=14 , 3x-y=1
{[2x+y=2],[8x+4*y=8])	Infinitely many solutions	Solve by Substitution 2x+y=2 , 8x+4y=8
{[2x+y=7],[3x+3*y=6])	(5,−3)	Solve by Substitution 2x+y=7 , 3x+3y=6
{[2*x+y=7],[x−y=−1])	(2,3)	Solve by Substitution 2x+y=7 , x-y=-1
{[2x−3y=5],[4x+2y=18])	(4,1)	Solve by Substitution 2x-3y=5 , 4x+2y=18
{[2x−3y=−7],[3*x+y=−5])	(−2,1)	Solve by Substitution 2x-3y=-7 , 3x+y=-5
{[2x−5y=6],[−2x+10y=−16])	(−2,−2)	Solve by Substitution 2x-5y=6 , -2x+10y=-16
{[2x−8y=40],[−7x+9y=−7])	(−8,−7)	Solve by Substitution 2x-8y=40 , -7x+9y=-7
{[−2x−y=−1],[4x−2*y=2])	(1/2,0)	Solve by Substitution -2x-y=-1 , 4x-2y=2
{[−2x−y=−14],[3x−y=11])	(5,4)	Solve by Substitution -2x-y=-14 , 3x-y=11
{[−3x+2y=10],[−2x−2y=−5])	(−1,7/2)	Solve by Substitution -3x+2y=10 , -2x-2y=-5
{[3x+2y=8],[2x+3y=7])	(2,1)	Solve by Substitution 3x+2y=8 , 2x+3y=7
{[3x+3y=12],[11x+5y=2])	(−3,7)	Solve by Substitution 3x+3y=12 , 11x+5y=2
{[3x+3y=32400],[4x+2y=54000])	(16200,−5400)	Solve by Substitution 3x+3y=32400 , 4x+2y=54000
{[3x+4y=97],[2x+3y=69])	(15,13)	Solve by Substitution 3x+4y=97 , 2x+3y=69
{[3x+6y=12],[x+2*y=6])	No solution	Solve by Substitution 3x+6y=12 , x+2y=6
{[6x−4y−2z=12],[2x+y−4z=5],[4x+2y−3z=5])	[[12],[5],[5]]	Write as a Vector Equality 6x-4y-2z=12 , 2x+y-4z=5 , 4x+2y-3z=5
7x−3y=−2,x=3/4*y+1	[[−2],[4]]	Write as a Vector Equality 7x-3y=-2 , x=3/4y+1
{[8x+7y=46],[12x−5y=100])	[[46],[100]]	Write as a Vector Equality 8x+7y=46 , 12x-5y=100
{[8x+8y=−16],[7x−2y=−50])	[[−16],[−50]]	Write as a Vector Equality 8x+8y=-16 , 7x-2y=-50
8x−2y=1,y=x+1	([1],[1])	Write as a Vector Equality 8x-2y=1 , y=x+1
{[−8y+6x=36],[6*x−y=15])	([36],[15])	Write as a Vector Equality -8y+6x=36 , 6x-y=15
9x+4y=9/4,y=4*x−1	([9/4],[−1])	Write as a Vector Equality 9x+4y=9/4 , y=4x-1
C=15x+28000,R=17x	see full solution →	Write as a Vector Equality c=15x+28000 , R=17x
50x+32y=3500,50x+32(0)=350	see full solution →	Write as a Vector Equality 50x+32y=3500 , 50x+32(0)=350
{[5x+2y=−5],[−2x−2y=−16])	[[−5],[−16]]	Write as a Vector Equality 5x+2y=-5 , -2x-2y=-16
{[5x+2y=8],[9x−4y=2−22])	([8],[−20])	Write as a Vector Equality 5x+2y=8 , 9x-4y=2-22
{[5x+y=16],[x+6y=38])	[[16],[38]]	Write as a Vector Equality 5x+y=16 , x+6y=38
{[5x−2y=12],[x=3*y+5])	[[12],[5]]	Write as a Vector Equality 5x-2y=12 , x=3y+5
5x−2y=12,x=−y+1	([12],[1])	Write as a Vector Equality 5x-2y=12 , x=-y+1
−4x−3y=−8,2x−2y=−3	([−8],[−3])	Write as a Vector Equality -4x-3x=-8 , 2x-2y=-3
{[4x−5y=3],[8x+15y=−24])	([3],[−24])	Write as a Vector Equality 4x-5y=3 , 8x+15y=-24
{[4x+10y−12z=5],[−5x+6*y=11])	[[5],[11]]	Write as a Vector Equality 4x+10y-12z=5 , -5x^6y=11
3y=9x+6,3*x−y=−2	[[6],[−2]]	Write as a Vector Equality 3y=9x+6 , 3x-y=-2
{[4a−b−3c=27],[−4a−4b−2c=32],[4a+9b+7c=37])	[[27],[32],[37]]	Write as a Vector Equality 4a-b-3c=27 , -4a-4b-2c=32 , 4a+9b+7c=37
m+3*n=7,n=−2	[[7],[−2]]	Write as a Vector Equality m+3n=7 , n=-2
{[a+0+2d−g=1],[0+2b+6d+2g=−2],[2a+0+4d−2g=2],[a+b+5d+0=0])	[[1],[−2],[2],[0]]	Write as a Vector Equality
{[a+2b=1],[2a+d=2],[3a+2b+d−g=4])	([1],[2],[4])	Write as a Vector Equality a+2b=1 , 2a+d=2 , 3a+2b+d-g=4
{[a−d=5],[2a+2b+2d=8],[b+4d=−6])	[[5],[8],[−6]]	Write as a Vector Equality a-d=5 , 2a+2b+2d=8 , b+4d=-6
{[x−y2=0],[(x+3)2+y2=53])	[[0],[53]]	Write as a Vector Equality x-y^2=0 , (x+3)^2+y^2=53
{[x+2y+3z=90],[3y+4z=36])	[[90],[36]]	Write as a Vector Equality x+2y+3z=90 , 3y+4z=36
{[x+2y+4z=4],[x+y+z=0],[−x−2y+3z=3])	[[4],[0],[3]]	Write as a Vector Equality x+2y+4z=4 , x+y+z=0 , -x-2y+3z=3
{[x+2y=1],[4x+5*y=13])	[[1],[13]]	Write as a Vector Equality x+2y=1 , 4x+5y=13
x+2y=4,2y=−x+4	see full solution →	Write as a Vector Equality x+2y=4 , 2y=-x+4
{[x+2y=4],[3x−4*y=7])	[[4],[7]]	Write as a Vector Equality x+2y=4 , 3x-4y=7
{[x+2y=4],[4x+5*y=13])	[[4],[13]]	Write as a Vector Equality x+2y=4 , 4x+5y=13
x+2y=6,−x−2y=−6	[[6],[−6]]	Write as a Vector Equality x+2y=6 , -x-2y=-6
{[x+2y−z=2],[2x−2y+z=−1],[6x+4y+3z=5])	[[2],[−1],[5]]	Write as a Vector Equality x+2y-z=2 , 2x-2y+z=-1 , 6x+4y+3z=5
{[x+3*y=2],[x−y=6])	[[2],[6]]	Write as a Vector Equality x+3y=2 , x-y=6
{[x+3y=5],[2x−y=3])	([5],[3])	Write as a Vector Equality x+3y=5 , 2x-y=3
{[x+3y−6z=7],[2x−y+2z=0])	[[7],[0]]	Write as a Vector Equality x+3y-6z=7 , 2x-y+2z=0
{[−x+4y−3z=2],[−4x−y+3z=−4],[−2x−y−3z=−4])	([2],[−4],[−4])	Write as a Vector Equality -x+4y-3z=2 , -4x-y+3z=-4 , -2x-y-3z=-4
{[x+5y−z=10],[−x+7y−z=18],[5x−4y−2*z=−14])	([10],[18],[−14])	Write as a Vector Equality x+5y-z=10 , -x+7y-z=18 , 5x-4y-2z=-14
{[x+5z=0],[y+2z=0],[w=0])	z*[[−5],[−2],[1],[0]]	Write as a Vector Equality x+5z=0 , y+2z=0 , w=0
{[x+y+2z=−1],[x+3y−6z=5],[2x+5y−8z=7])	[[−1],[5],[7]]	Write as a Vector Equality x+y+2z=-1 , x+3y-6z=5 , 2x+5y-8z=7
{[x+y+5z=−6],[3x+3y−z=10],[x+3y+2*z=5])	[[−6],[10],[5]]	Write as a Vector Equality x+y+5z=-6 , 3x+3y-z=10 , x+3y+2z=5
{[x+y+z=13],[x−2y−z=5],[2x−y−2*z=4])	[[13],[5],[4]]	Write as a Vector Equality x+y+z=13 , x-2y-z=5 , 2x-y-2z=4
{[−x+y+z=−2],[−x+5y−15z=−26],[6x−4y−14*z=0])	([−2],[−26],[0])	Write as a Vector Equality -x+y+z=-2 , -x+5y-15z=-26 , 6x-4y-14z=0
{[x+y+z=4],[2x−3y+z=1],[2*x+y−z=1])	([4],[1],[1])	Write as a Vector Equality x+y+z=4 , 2x-3y+z=1 , 2x+y-z=1
{[x+y=12],[x−y=0])	([12],[0])	Write as a Vector Equality x+y=12 , x-y=0
{[x+y=13],[4*x+y=31])	[[13],[31]]	Write as a Vector Equality x+y=13 , 4x+y=31
{[x+y=2],[y−2*z=3],[x−2=0])	[[2],[3],[2]]	Write as a Vector Equality x+y=2 , y-2z=3 , x-2=0
{[x+y=30000],[0.12x+0.15y=4140])	[[30000],[4140]]	Write as a Vector Equality x+y=30000 , 0.12x+0.15y=4140
{[x+y=4],[x−y=6])	[[4],[6]]	Write as a Vector Equality x+y=4 , x-y=6
{[x+y=5],[x=8])	[[5],[8]]	Write as a Vector Equality x+y=5 , x=8
{[x+y−2z=9c],[x+2y−3z=3],[−1x+4z=−6])	[[9*c],[3],[−6]]	Write as a Vector Equality x+y-2z=9c , x+2y-3z=3 , -1x+4z=-6
1/√(,30)*[[1],[2],[5],[0]]	see full solution →	[Simplify the Matrix 1/( square root of 30)*[[1],[2],[5],[0]]](https://corca.app/doc/gEsjNrEhEElHU4F4f26AI)
2[[3,9],[8,9]]+4[[9,4],[4,0]]	[[42,34],[32,18]]	[Simplify the Matrix 2A+4B[[3,9],[8,9]][[9,4],[4,0]]](https://corca.app/doc/CMQaqzt3jvHhjNQ3xLld1)
[[0.70,0.05,0.10],[0.20,0.70,0.15],[0.10,0.25,0.75]]*[[20565.9],[34751.4],[44652.6]]	see full solution →	Simplify the Matrix
[[0.77,0.23],[0.32,0.68]]*[[0.77,0.23],[0.32,0.68]]	see full solution →	Simplify the Matrix
[[(2−y)/6,0.0,x/6]][[3.2,0.8,0.0],[0.8,3.2,0.0],[0.0,0.0,1.2]][[(2−y)/6],[0.0],[x/6]]	(0.3x2+0.8y2−3.2*y+3.2)/9	Simplify the Matrix
[[3/11,−4/11],[−5/11,3/11]]*[[−2],[4]]	[[−2],[2]]	[Simplify the Matrix [[3/11,-4/11],[-5/11,3/11]][[-2],[4]]](https://corca.app/doc/kxXb5NGrtvlCsRTohGsT8)
[[−5/17,−1/17],[−2/17,3/17]]*[[−30,82],[−61,50]]	see full solution →	Simplify the Matrix
[[0,−9],[1,1],[−1,8]]+[[−8,1],[9,−5],[9,−2]]	[[−8,−8],[10,−4],[8,6]]	Simplify the Matrix
[[0.1,0.0,0.1,0.1,0.2],[0.1,0.2,−0.1,0.1,−0.1],[0.1,−0.1,0.1,−0.2,0.1],[0.1,0.2,0.1,0.1,0.1],[0.1,0.0,0.0,0.0,0.0]]*[[0,0,0,0,10],[0,5,10/3,5/3,−10],[−10,−15,−20/3,35/3,20],[0,−5,−20/3,5/3,10],[10,10,20/3,−20/3,−20]]	see full solution →	Simplify the Matrix
[[0.30,0.20,0.30],[0.40,0.30,0.30],[0.30,0.30,0.20]]*[[81],[8],[9]]	[[28.6],[37.5],[28.5]]	Simplify the Matrix
[[0.30,0.20,0.30],[0.40,0.30,0.30],[0.30,0.30,0.20]]−[[1,0,0],[0,1,0],[0,0,1]]*[[81],[8],[9]]	[[−52.4],[29.5],[19.5]]	Simplify the Matrix
[[0.88,0],[0,0.85]]*[[36000,42000],[50000,58000]]	[[31680,36960],[42500,49300]]	Simplify the Matrix
[[1,0,1,0,1,0,1],[0,1,1,0,2,1,2],[0,0,0,1,3,0,3]]	see full solution →	Simplify the Matrix
[[1,0,9,0,−7],[0,1,7,0,7],[0,0,0,1,4],[0,0,0,0,−3]]	see full solution →	Simplify the Matrix
[[1,−1,1,0,0],[2,−1,−1,−2,2],[2,1,3,0,2]]	see full solution →	Simplify the Matrix
[[−1,−1,−1],[1,0,−2],[0,1,1]]*[[3,1,1],[2,4,2],[−1,−1,1]]	see full solution →	Simplify the Matrix
[[1,1.61,0.35],[1,0.2,0.8],[3.67,3.86,0.8]]*[[1,0,0],[0,1,0],[0,0,1]]	see full solution →	Simplify the Matrix
[[1,2,3,4],[5,6,7,8],[9,1,2,3]]*[[9,8,7,6],[5,4,3,2],[1,9,8,7]]	Undefined	Simplify the Matrix
[[4x+8y],[8x−8y]]	4[[x+2y],[2x−2y]]	[Simplify the Matrix [[4x+8y],[8x-8y]]](https://corca.app/doc/E80Yt7OD0Z0PXwZmxLPol)
[[5,0.20],[10,0.30]]	see full solution →	[Simplify the Matrix [[5,0.20],[10,0.30]]](https://corca.app/doc/1KExB6_lqrVE3IDqYdpVo)
[[5,1,5],[4,4,2],[3,−1,4]]*[[3,−1,4],[5,−3,4],[0,4,−2]]	see full solution →	Simplify the Matrix
[[5,−10,25,−20],[1,−2,5,−4],[3,−6,15,12]]	see full solution →	Simplify the Matrix
[[5,4,3,2],[1,2,3,4],[5,4,3,2],[1,2,3,4]]	see full solution →	Simplify the Matrix
[[5,4],[−3,7]]+[[9,7],[7,9]]−[[6,3],[3,6]]	[[8,8],[1,10]]	Simplify the Matrix
[[5,6,0,1],[6,6,0,0],[6,5,6,9],[56,35,1,0]]	−696	Simplify the Matrix
[[5,6],[7,9]]	[[5,6],[7,9]]	[Simplify the Matrix [[5,6],[7,9]]](https://corca.app/doc/zjTxHyNoYK4CpTkMN5qCw)
[[54*x,6,7]]	[[54*x,6,7]]	[Simplify the Matrix [[54x,6,7]]](https://corca.app/doc/IydWQt-c6aJkch8LzDcsM)
[[5x,9x,7x],[6y,9y,8xy],[6,7yx,11x]]	see full solution →	[Simplify the Matrix [[5x,9x,7x],[6y,9y,8xy],[6,7yx,11x]]](https://corca.app/doc/6EK3pUVjnt-l6rPcb9_x8)
[[1,1,−1,1],[2,3,a,3],[1,a,3,2]]	see full solution →	[Simplify the Matrix [[1,1,-1,1],[2,3,a,3],[1,a,3,2]]](https://corca.app/doc/DkdfjXye5d0JXso8CZVT0)
[[1,−1,2],[3,4,5],[0,1,−1]]+[[0,2,1],[3,0,5],[7,−6,0]]+[[0,0,2],[3,1,0],[0,−2,4]]	see full solution →	Simplify the Matrix
[[7x,3y,−1z,−1w,1],[1x,−1y,1z,3w,2],[9x,−1y,−1z,0,6],[1x,1*y,0,0,−3]]	see full solution →	Simplify the Matrix
[[8,1,6],[8,5,4],[5,5,9]]	see full solution →	[Simplify the Matrix [[8,1,6],[8,5,4],[5,5,9]]](https://corca.app/doc/rzFCnLyVwTdueJQpA7PSp)
[[8,−7,2,3,7,−1,0],[9,−3,1,2,1,−2,−4]]+[[1,2,3,4,5,6,7],[−1,−5,−4,9,−2,−3,0]]	see full solution →	Simplify the Matrix
[[8b−2c],[−b],[7*c]]	see full solution →	[Simplify the Matrix [[8b-2c],[-b],[7c]]](https://corca.app/doc/_PYBxB0OaoAhmS9cYZewr)
[[−9,8],[1,1]][[−34,0],[0,34]][[−1,8],[1,9]]	see full solution →	Simplify the Matrix
[[a,0,b,2],[a,a,4,4],[0,a,2,b]]	see full solution →	[Simplify the Matrix [[a,0,b,2],[a,a,4,4],[0,a,2,b]]](https://corca.app/doc/8v9OZUpuIZh74izIXB5hL)
[[a,1,1,1],[1,a,1,1],[1,1,a,1],[1,1,1,a]]	(a−1)*(I_4)+(J_4)	Simplify the Matrix
[[a,b,c],[d,e,ƒ],[g,h,i]]	see full solution →	[Simplify the Matrix [[a,b,c],[d,e,f],[g,h,i]]](https://corca.app/doc/Y90oUh7FTp6XWMXIvid1h)
[[a+d,b+e,c+ƒ],[d,e,ƒ],[g,h,i]]	see full solution →	[Simplify the Matrix [[a+d,b+e,c+f],[d,e,f],[g,h,i]]](https://corca.app/doc/v9Q8ILIIyn5zk8Dr8yhR6)
[[cos(x)sin(x),−ysin(x)sin(x),ycos(x)cos(x)],[sin(x)sin(x),ycos(x)sin(x),ysin(x)cos(x)],[cos(x),0,−y*sin(x)]]	see full solution →	Simplify the Matrix
[[cos(x),−sin(x)],[sin(x),cos(x)]]*[[cos(x),sin(x)],[−sin(x),cos(x)]]	[[1,0],[0,1]]	Simplify the Matrix
\|[x,0,−1],[3,−9,x],[x,0,6]\|=9	9⇒x=−1/7	[Simplify the Matrix [[x,0,-1],[3,-9,x],[x,0,6]]=9](https://corca.app/doc/8UqoogsXy2b5kqF70EjlZ)
\|[x,1,1],[3,−4,4],[−1,−5,2]\|=5	17/6	[Simplify the Matrix [[x,1,1],[3,-4,4],[-1,-5,2]]=5 , x](https://corca.app/doc/OW4JbeixKfCvNVltPLZK0)
[[x,−3y,14z,7],[−2x,8y,−38z,−10],[x,−2y,9*z,11]]	see full solution →	Simplify the Matrix
[[x,y],[0,2],[4,5],[8,8]]	see full solution →	[Simplify the Matrix [[x,y],[0,2],[4,5],[8,8]]](https://corca.app/doc/ObyF3sKHMTg6_3Yf9epHl)
[[x,y],[1,3.75],[2,5],[3,6.25],[4,7.50],[5,8.75]]	1.25x + 2.5$	Simplify the Matrix
[[x,y],[1,6],[2,10],[3,14]]	see full solution →	[Simplify the Matrix [[x,y],[1,6],[2,10],[3,14]]](https://corca.app/doc/0ml-Fvq_aGUyr-lww9hL-)
[[x,y],[5,3]]	[[x,y],[5,3]]	[Simplify the Matrix [[x,y],[5,3]]](https://corca.app/doc/bQdqJ1ErDT0AyAe25y51G)
[[a,−2b,3d],[4a,b,−d],[2a,−b,3*d]]	see full solution →	[Simplify the Matrix [[a,-2b,3d],[4a,b,-d],[2a,-b,3d]]](https://corca.app/doc/DhxyHdT0K5uyWtkmZiquS)
[[a−b],[a]]	[[a−b],[a]]	[Simplify the Matrix [[a-b],[a]]](https://corca.app/doc/DQKmDw0EkacHUvXwehEvG)
[[y,−2,29],[y,−x,−50]]	[[y,−2,29],[y,−x,−50]]	[Simplify the Matrix [[y,-2,29],[y,-x,-50]]](https://corca.app/doc/SN-CvUFGlQ2yqXMFqbZPQ)
[[1,1],[0,2]]	[[1,0],[0,1]]	[Simplify the Matrix matriz [[1,1],[0,2]]](https://corca.app/doc/eON_cazAr6kEn2RlTDK8Z)
−a+b*[[−2,2,8],[2,−1,−2],[2,−1,−4]]	see full solution →	[Simplify the Matrix -a+b[[-2,2,8],[2,-1,-2],[2,-1,-4]]](https://corca.app/doc/RpRhvyaAt7ptMSYENItlm)
R=[[5,8],[1,2]]	[[5,8],[1,2]]	[Simplify the Matrix R=[[5,8],[1,2]]](https://corca.app/doc/E4TkDX84FEEAVhm7yA4rT)
[[1,−1],[−2,1],[3,1]]*[[15/14],[4]]−[[1],[5],[8]]	see full solution →	Simplify the Matrix
[[1,2,1,0,0,20],[1,1,0,1,0,12],[5,1,0,0,1,40],[−20,−30,0,0,0,0]]	see full solution →	Simplify the Matrix
[[1,−2,2,4,0,−8],[0,0,1,0,0,9],[0,0,0,1,0,5],[0,0,0,0,0,0]]	see full solution →	Simplify the Matrix
6⋅[[1,2,3,4,5,6,7],[0,3,8,15,24,35,48]]	see full solution →	[Simplify the Matrix [[1,2,3,4,5,6,7],[0,3,8,15,24,35,48]]*6](https://corca.app/doc/hqBmTbq4HdzYQYAGpVFJF)
[[1,2,3,4],[2,3,2,1],[3,3,4,5],[6,7,4,5]]*[[1],[2]]	The product is undefined due to dimension mismatch.	Simplify the Matrix
[[1,2,3],[4,5,6],[7,8,9]]*[[1,2,−3],[0,1,2],[−1,2,0]]	see full solution →	Simplify the Matrix
[[1,2],[1,5],[4,0]]*[[1,7],[−4,2]]	[[−7,11],[−19,17],[4,28]]	[Simplify the Matrix [[1,2],[1,5],[4,0]][[1,7],[-4,2]]](https://corca.app/doc/HxjMhh5uOVsuilltx2y3N)
[[1,3,0,4],[0,2,−1,5],[3,0,1,−2]]	see full solution →	[Simplify the Matrix [[1,3,0,4],[0,2,-1,5],[3,0,1,-2]]](https://corca.app/doc/ZGCp4U9tjezwHmE0xU573)
[[1,4],[−2,3],[1,−2]][[3,6],[6,0]][[3,0,0],[0,6,−3]]	see full solution →	Simplify the Matrix
[[1,−5,11],[0,0,0]]	[[1,−5,11],[0,0,0]]	[Simplify the Matrix [[1,-5,11],[0,0,0]]](https://corca.app/doc/kql19M-YxeNUeCFOZHWyx)
[[1,5,−5],[2,6,3]][[4x,4x],[2x,0]]	Undefined	[Simplify the Matrix [[1,5,-5],[2,6,3]]*[[4x,4x],[2x,0]]](https://corca.app/doc/pNKv-zWfvWJnKwmAorQpo)
[[1,8,4,9.7],[3,5,2,10.7],[6,5,3,11.9],[1,4,5,7.6],[5,6,4,10.4]]+[[9,5,11,18.2],[4,1,11,14.9],[11,7,15,19.4],[2,8,23,12.5],[16,1,5,17.1]]+[[8,6,18,17.9],[7,1,14,16.5],[6,3,21,18.2],[1,7,17,10.8],[8,2,18,17.1]]+[[7,5,10,15],[0,0,0,0],[6,5,13,15.9],[1,3,12,10.9],[8,4,5,13.9]]+[[4,4,9,12.4],[3,1,9,12],[9,5,9,13.2],[1,4,14,8.9],[12,2,4,13.7]]	see full solution →	Simplify the Matrix
[[1,9],[3,20]]	[[1,9],[3,20]]	[Simplify the Matrix [[1,9],[3,20]]](https://corca.app/doc/TMSlNbgbV185eCKlAWtZ5)
[[1+i,1−i],[i,1]]*[[1−i,1+i],[−i,2]]	[[1−i,2],[1,1+i]]	[Simplify the Matrix [[1+i,1-i],[i,1]]*[[1-i,1+i],[-i,2]]](https://corca.app/doc/LAgTEPRp1by5RKhWdY2ex)
[[11,3,20,18.5],[14,2,15,23.5],[6,3,13,16.2],[0,2,31,13.3],[5,4,10,15.5]]+[[8,1,10,15],[7,2,10,16],[5,2,7,12],[1,2,19,11],[4,2,16,13]]+[[4,6,11,13.3],[12,6,4,17.1],[0,0,0,0],[0,8,10,8.4],[2,3,7,12.8]]+[[1,5,5,12.4],[8,6,3,17.4],[1,8,5,11.7],[0,5,8,9.2],[1,5,3,9.5]]+[[8,8,12,15],[4,7,15,12.9],[5,8,10,10.8],[0,7,18,10],[8,7,8,12.6]]	see full solution →	Simplify the Matrix
[[18,40],[50,82],[8,64],[32,50]]	see full solution →	[Simplify the Matrix [[18,40],[50,82],[8,64],[32,50]]](https://corca.app/doc/oGC8y4x4YG7IzcFryGHfG)
[[−1−i,−1],[2,1−i]]	[[−1−i,−1],[2,1−i]]	[Simplify the Matrix [[-1-i,-1],[2,1-i]]](https://corca.app/doc/6qFdc0lkQj3WmEjuBXRdG)
[[2,0],[7,−1]][[6,−1,3],[5,0,−2]]+[[7,0],[−1,3]][[6,−1,3],[5,0,−2]]	[[54,−9,27],[46,−6,14]]	Simplify the Matrix
[[−2,1,−2],[1,−1,2],[2,−1,1]]*[[9],[6],[−9]]	[[6],[−15],[3]]	Simplify the Matrix
[[2,1],[1,−1]]+[[6,−4],[6,4]]	[[8,−3],[7,3]]	[Simplify the Matrix [[2,1],[1,-1]]+[[6,-4],[6,4]]](https://corca.app/doc/SOt4HQgB384GUp7siMYLb)
[[2,3,4,16,12],[3,4,5,29,20],[4,5,6,x,30],[5,6,7,67,42],[6,7,8,92,56]]	see full solution →	Simplify the Matrix
[[−2,3],[2,−1]]*[[10,−6],[−9,7]]	[[−47,33],[29,−19]]	[Simplify the Matrix [[-2,3],[2,-1]][[10,-6],[-9,7]]](https://corca.app/doc/KuQl5_bnCxPheueTABD_A)
[[2,3],[4,5]]*[[2,3],[6,5]]	[[22,21],[38,37]]	[Simplify the Matrix [[2,3],[4,5]][[2,3],[6,5]]](https://corca.app/doc/CLfdi2FOIostxuXgvnWWW)
[[−2,6],[3,−9]]+[[7,1,5],[−3,0,4]]	Undefined	[Simplify the Matrix [[-2,6],[3,-9]]+[[7,1,5],[-3,0,4]]](https://corca.app/doc/rnF92ZnEnLjZ0HV0xvmoB)
1/(2a)[[2,−8,−10,−14],[−2,3,1,0],[7,0,−1,−3]]	see full solution →	Simplify the Matrix
[[2.04a,−1b,0d,0g],[−1a,2.04b,−1d,0g],[0a,−1b,2.04d,−1g],[0a,0b,−1d,2.04g]]−[[40.8],[0.8],[0.8],[200.8]]	Undefined (Dimension Mismatch)	Simplify the Matrix
[[2.5,0,18,14,8,3.5,10,9]]	see full solution →	[Simplify the Matrix [[2.5,0,18,14,8,3.5,10,9]]](https://corca.app/doc/Kpre7xE0qDrCFgrx_Ynw2)
[[2],[9]]+[[5],[10]]	[[7],[19]]	[Simplify the Matrix [[2],[9]]+[[5],[10]]](https://corca.app/doc/k9HQyZBpT1UACjvkEnnAy)
[[20,5,19,8,20],[9,0,0,15,0],[13,9,19,18,0]]*[[1,−2,2],[−1,1,3],[1,−1,4]]	Undefined	Simplify the Matrix
[[23,−5],[65,−7]]	[[23,−5],[65,−7]]	[Simplify the Matrix [[23,-5],[65,-7]]](https://corca.app/doc/c0YZvLK_ZNZv5QwrWJ-DV)
[[3,−1,4],[5,−3,4],[0,4,−2]]*[[5,1,5],[4,4,2],[3,−1,4]]	see full solution →	Simplify the Matrix
[[3,2,−1,−15],[5,3,2,0],[3,2,3,11],[−6,−4,2,40]]	see full solution →	Simplify the Matrix
[[3,−5,1],[0,−2,3],[0,5,−1]]*[[1,0,3],[2,5,1],[3,−5,3]]	see full solution →	Simplify the Matrix
[[3,6,−4,16],[2,−1,−9,−18],[−3,−7,8,−27]]	see full solution →	Simplify the Matrix
[[35,70,175,140],[40,40,80,80],[40,40,90,70]]*[[2800],[1400],[1500]]	Undefined (Dimension Mismatch)	Simplify the Matrix
[[−3x,2y,4z],[x,6y,−2z],[4x,4y,−6z]]=[[−22],[16],[38]]	[[14t−10],[t],[10t−13]]	Simplify the Matrix
[[3x,4y,15],[4x,3y,12]]	[[3x,4y,15],[4x,3y,12]]	[Simplify the Matrix [[3x,4y,15],[4x,3y,12]]](https://corca.app/doc/BM1rovnBgi_I8reTgCKWL)
[[3x,−5y,8],[2x,5y,22]]	[[3x,−5y,8],[2x,5y,22]]	[Simplify the Matrix [[3x,-5y,8],[2x,5y,22]]](https://corca.app/doc/Gcl1c9ZSwQrSlp7C7Va69)
[[3x,y,7],[2x,3*y,12]]	[[3x,y,7],[2x,3*y,12]]	[Simplify the Matrix [[3x,y,7],[2x,3y,12]]](https://corca.app/doc/I1qDAZpM_MHUvyVjUL9H6)
[[−4,2,3]]+[[−2],[0],[−1]]	Undefined	[Simplify the Matrix [[-4,2,3]]+[[-2],[0],[-1]]](https://corca.app/doc/C0LI_hovfwL5DZIEd4wcp)
[[−4,2k+30],[−12,2k−10]][[−4,24],[−k−15,2k−10]]	see full solution →	Simplify the Matrix
[[4,4],[−2,3]]*[[1,−2],[4,20],[3,4]]	Undefined	[Simplify the Matrix [[4,4],[-2,3]][[1,-2],[4,20],[3,4]]](https://corca.app/doc/Odt3bFvdGhd8ZwBt1BXa-)
det(−9/7)	−1/21	Find the Determinant
2⋅det(1)	−600	Find the Determinant
−2*\|[340,2,2],[435,1,4],[225,1,1]\|	−660	[Find the Determinant (-2)[[340,2,2],[435,1,4],[225,1,1]]](https://corca.app/doc/kukZeCd6ijw43dlm4IDyh)
(−2xz)(−2yz)det(−2*x2)	−8x3y*z2	Find the Determinant
3⋅det(260)	3150	[Find the Determinant (3)[[260,1,1],[255,3,0],[435,1,4]]](https://corca.app/doc/iznhdJ9sBIj8slMiSeZM-)
3⋅2*[[1,4,4],[0,−2,8],[−6,3,5]]	−1644	[Find the Determinant (3*2)[[1,4,4],[0,-2,8],[-6,3,5]]](https://corca.app/doc/UioswYUuNVmLQnQ5oyi37)
det(5)	0	Find the Determinant
det(1)	8	Find the Determinant
det([[10,12],[−8,−10]]15)	−1073741824	[Find the Determinant [[10,12],[-8,-10]]^15](https://corca.app/doc/c5MrWlFA5MB0XzPHeWV70)
det(24)	−378	[Find the Determinant A=[[24,3],[-2,-16]]](https://corca.app/doc/Lso8o_ruV5jGPOV1-ODbb)
A=[[3√(,3),−3],[3,3√(,3)]]	36	Find the Determinant
det(9)	87	[Find the Determinant A=[[9,-6],[4,7]]](https://corca.app/doc/n1_1m7kbBwGyO5gg3fDSN)
det(x)	−3x5−20x3+5*x2+9	[Find the Determinant A=[[x,3,x^2],[-3,5x,0],[4,x^3,1]]](https://corca.app/doc/ZhVARbMFz88UMWyy44T1T)
det([[a,p],[r,y]](−1))	1	[Find the Determinant ay-pr=1[[a,p],[r,y]]^-1](https://corca.app/doc/QNB3eZd7ObEf2zs7OQ8LP)
det(2)	1/3	[Find the Determinant det [[2,1],[1,2]]^-1](https://corca.app/doc/e0OSCIi7qLW8FJVhj1I0r)
det(−1)	6	[Find the Determinant det [[-1,6],[-2,6]]](https://corca.app/doc/2yBu4ffEtcaHVe5njCt3U)
det(3)	−18	[Find the Determinant det [[3,2,1],[3,4,5],[3,7,8]]](https://corca.app/doc/GjABb1Z4vkPU4ES94XgPh)
det(5)	−175	[Find the Determinant det [[5,3,5],[1,7,8],[9,4,2]]](https://corca.app/doc/hGcDBZeyv45i2TBuIzRLn)
det(−5)	−5−6*x	[Find the Determinant det [[-5,x],[6,1]]](https://corca.app/doc/eJ6nHjzZRW083T8KfWQd7)
det(x)=16	16⇒x=4	[Find the Determinant det [[x,0],[7,4]]=16](https://corca.app/doc/11Q4D9xltmMUSsVGnaecz)
det(0.25)	5.25	[Find the Determinant [[0.25,1,1],[4,3,-5],[-1,-3,-4]]](https://corca.app/doc/q1IDPklNw_t4SpxoWs2Ur)
det(−0.5084)	−0.912970603787	Find the Determinant
det(−3/17)	−1/17	[Find the Determinant [[-3/17,5/17],[4/17,-1/17]]](https://corca.app/doc/cxtDaIOHsRGRTZd93u6Ww)
det(−4/7)	1/42	Find the Determinant
det((a_11))	see full solution →	Find the Determinant
det(a2)	(a−b)(b−c)(c−a)*(a+b+c)2	Find the Determinant
det(a2)	−(a−b)(b−c)(c−a)	[Find the Determinant [[a^2,a,1],[b^2,b,1],[c^2,c,1]]](https://corca.app/doc/x7BAdhVHL-CixXFTCjGO4)
det(a4)	−(a2−b2)(b2−c2)(c2−a2)	[Find the Determinant [[a^4,b^4,c^4],[a^2,b^2,c^2],[1,1,1]]](https://corca.app/doc/inJ1AUlxkIoN6kuA9l7zk)
det(e(3*x))	−e(5*x)	[Find the Determinant [[e^(3x),e^(2x)],[3e^(3x),2e^(2x)]]](https://corca.app/doc/eznOvmAoZxGjMzsEsbcDY)
det(e(−3x)cos(2*x))	2e(−6x)	Find the Determinant
det(ex)	2e(6x)	Find the Determinant
det(ex)	2*ex	Find the Determinant
det(√(,2))	−√(,2)	Find the Determinant
det(0)	0	[Find the Determinant [[0,0,-16],[4,4,16],[0,0,4]]](https://corca.app/doc/-lwhdyCQVEiLylb_Lwb2k)
det(0)	0	[Find the Determinant [[0,0],[1,0]]](https://corca.app/doc/-zhqxJNuPoQyK36sklBR3)
det(0)	0	[Find the Determinant [[0,-1,4],[3,-4,1],[1,-2,3]]](https://corca.app/doc/oZSGdxsAXvxxqweA_qqLD)
[[1,−3,4,5,3],[0,1,5,0,12],[0,0,1,−1,2],[1,−3,0,0,−5]]	see full solution →	Simplify the Matrix
[[1,9,−5,−9],[6,6,7,3],[−8,7,7,3]]−6*a+b	see full solution →	[Simplify the Matrix [[1,9,-5,-9],[6,6,7,3],[-8,7,7,3]]-6a+b](https://corca.app/doc/KXUqU5DGtiDrrloUP5IFx)
[[1,a+1,a2],[1−a,1−2*a,0],[1,1+a,a]]	−a2(a−1)(a−2)	[Simplify the Matrix [[1,a+1,a^2],[1-a,1-2a,0],[1,1+a,a]]](https://corca.app/doc/0vx6t7IMYP3NyaUPlGbK4)
[[12,16,8],[20,12,28],[32,28,36]]*[[220],[176],[264]]	[[7568],[13904],[21472]]	Simplify the Matrix
[[2,0,5],[3,−5,1],[4,−7,6]]*[[9],[7],[14]]	[[88],[6],[71]]	[Simplify the Matrix [[2,0,5],[3,-5,1],[4,-7,6]][[9,7,14]]](https://corca.app/doc/qRjb_N1f7QrKKyFpQFQHH)
[[2,−3,5],[0,1,3],[7,5,4]]*[[2,−3,2],[6,3,4],[0,4,8]]	see full solution →	Simplify the Matrix
[[−2,3,5],[2,−1,6],[4,−7,−3]]*[[7,−1,4],[−3,5,−2],[5,9,2]]	see full solution →	Simplify the Matrix
[[2,−31,1],[4,7,−1],[1,2,−2]]*[[−15,0],[21,10],[13,1]]	see full solution →	Simplify the Matrix
[[2,−5],[1,4]]*[[6,2,3],[−4,0,7]]	[[32,4,−29],[−10,2,31]]	[Simplify the Matrix [[2,-5],[1,4]]*[[6,2,3],[-4,0,7]]](https://corca.app/doc/IlAiMkXra1AcGHD4z_VKB)
[[2,−5],[1,4]]*[[6,2,3],[−4,0,7]]	[[32,4,−29],[−10,2,31]]	[Simplify the Matrix [[2,-5],[1,4]][[6,2,3],[-4,0,7]]](https://corca.app/doc/UcE7qOTaPsZkhOj9IGP6R)
[[200,300,500,250],[100,150,200,300]]	see full solution →	[Simplify the Matrix [[200,300,500,250],[100,150,200,300]]](https://corca.app/doc/liJFEdOBeVUFNwhFgonWN)
[[200,350,450],[58,39,19]]	see full solution →	[Simplify the Matrix [[200,350,450],[58,39,19]]](https://corca.app/doc/hfnvqswTEgL3Yo2TVxYHm)
[[3,−12,−6],[2,−8,−4],[4,−16,−8]]	see full solution →	[Simplify the Matrix [[3,-12,-6],[2,-8,-4],[4,-16,-8]]](https://corca.app/doc/JouxrpsYRrKtr72hWwKgt)
[[3,5,2,0],[4,7,5,0],[1,1,−4,0],[2,9,6,0]]	see full solution →	Simplify the Matrix
[[−4,3,−6],[0,2,7],[10,15,−3]]−2*[[−1,2,4],[−2,0,3],[5,−6,1]]	see full solution →	Simplify the Matrix
[[−6,4,3],[1,5,−7]]	[[−6,4,3],[1,5,−7]]	[Simplify the Matrix [[-6,4,3],[1,5,-7]]](https://corca.app/doc/k7c22fuxMJy5lpRLg8_ob)
[[m,n],[x,y]]*[[3,−1],[3,4]]	see full solution →	[Simplify the Matrix [[m,n],[x,y]][[3,-1],[3,4]]](https://corca.app/doc/bO2XrWeCDCrNJnxrrLnNE)
[[x,y,z,6],[x,−y,z,7]]	see full solution →	[Simplify the Matrix [[x,y,z,6],[x,-y,z,7]]](https://corca.app/doc/iHf6mbhjM9H0Wgm4K4dTh)
det(1)	0	Find the Determinant
det(1)	0	[Find the Determinant [[1,2,3],[4,5,6],[5,7,9]]](https://corca.app/doc/R-vqAfL_w7yafL58EPRJp)
det(1)	20	[Find the Determinant [[1,-2,1],[5,-15,0],[4,-2,6]]](https://corca.app/doc/hKQxmgi-mfWnoiFLpZZMQ)
det(1)	−32	Find the Determinant
det(1)	8	[Find the Determinant [[1,1,1],[2,-1,3],[4,5,1]]](https://corca.app/doc/4zFz-r5A6t0iww3J24ixP)
det(1)	45 - 4k$	[Find the Determinant [[1,0,4],[4,1,9],[k,7,-4]]](https://corca.app/doc/Ohy4eoEtJWVtbx5cNueL_)
det(1)	0	[Find the Determinant [[1,1,0],[0,1,0],[0,0,0]]](https://corca.app/doc/gF3fEXD7N8Cjvlp9UKcwx)
det(1)	−1	[Find the Determinant [[1,1,1],[0,0,1],[0,1,0]]](https://corca.app/doc/dvupa3XbykHwnxlos07KU)
[[−12,−w2],[2ƒ,3]]=[[2k,−81],[−14,3]]	−6,w=±9,ƒ=−7	[Find the Variables [[-12,-w^2],[2f,3]]=[[2k,-81],[-14,3]]](https://corca.app/doc/rZJb_PM4TYrCr_ZbkrAbg)
det(0)	−84.4	[Find the Determinant [[0,2,2],[-1,6,-2],[6,2.2,8]]](https://corca.app/doc/fh4nfs0ph9C9KvKQiSi3y)
det(0)	−12	[Find the Determinant [[0,4,6],[3,5,4],[6,8,6]]](https://corca.app/doc/Pzn0om1Lwv0hUYzRkRqLo)
det(0)	0	Find the Determinant
det(1)	1	Find the Determinant
det(1)	0	Find the Determinant
det(1)	16	[Find the Determinant [[1,4,-7],[-1,-3,4],[-2,-4,18]]](https://corca.app/doc/K4qofzLl_8rE-oq4ROSvi)
det(1)	0	[Find the Determinant [[1,4,7],[10,13,16],[19,22,25]]](https://corca.app/doc/JiTLWPUJIyY9vBDi1EqiW)
det(1)	−729	[Find the Determinant [[1,4,8],[4,7,-4],[8,-4,1]]](https://corca.app/doc/R7hyNyb_7Lj97rKFryBvC)
det(1)	−50	[Find the Determinant [[1,5],[15,25]]](https://corca.app/doc/r0XIIaMwx38DeMoL_4owz)
det(1)	0	[Find the Determinant [[1,a,b+c],[1,b,a+c],[1,c,a+b]]](https://corca.app/doc/gNNGJlpqgDNIJzL123ZRH)
det(1)	1	[Find the Determinant [[1,h,0],[0,1,0],[0,0,1]]](https://corca.app/doc/CYNX-Fe1oRgDXggVLpyW0)
det(1)	−x7+x6+x5−x4	[Find the Determinant [[1,x,x^2],[1,x^2,x^4],[1,x^4,x^6]]](https://corca.app/doc/T8sNCrZq10OaH0T98ry9v)
det(1)	−2x2−2x−8	[Find the Determinant [[1,x,-3],[2,-1,2x],[-1,2,-1]]](https://corca.app/doc/L0AMmy7mc1Gq45J1rosrH)
det(10)	22	[Find the Determinant [[10,-1,5],[6,-2,4],[1,-3,1]]](https://corca.app/doc/8d0y-ABV-S6f-7PVbh3Xy)
det(10)	24	[Find the Determinant [[10,11,12],[13,14,15],[16,17,10]]](https://corca.app/doc/PCvGea1YJbVLCehuUBVeJ)
det(13)	65	[Find the Determinant [[13,0],[0,5]]](https://corca.app/doc/Lg_6fx520fYqrDTeClWQA)
det(14)	−3430	[Find the Determinant [[14,2,14],[-21,2,7],[28,4,-21]]](https://corca.app/doc/jTNqGDEHNb3SEJ2anm6ZY)
det(15)	−708	[Find the Determinant [[15,-44],[-27,32]]](https://corca.app/doc/A_rj9MvJ5BwgXCZmai2Vt)
det(16)	1797568	Find the Determinant
det(16)	−5160	[Find the Determinant [[16,6,116],[9,-5,61],[-1,7,35]]](https://corca.app/doc/vmpIwaYhsOqZCMMq9zOva)
det(1−x)	−x3+6x2−11x+6	[Find the Determinant [[1-x,1,1],[0,2-x,1],[-4,4,3-x]]](https://corca.app/doc/GjyF3Cw_Uri1vD5ux6P4P)
det(1)	36	[Find the Determinant [[1,24,4],[3,50,8],[3,48,6]]](https://corca.app/doc/0-OudpMGeGS8VN89Kvjm5)
det(1)	16	Find the Determinant
det(1)	4	[Find the Determinant [[1,3,2],[4,0,1],[7,1,2]]](https://corca.app/doc/JoWN2nBF6945ADUnjrcUd)
det(1)	10	[Find the Determinant [[1,3,4],[4,5,8],[3,12,14]]](https://corca.app/doc/0bT2ERYojOjJ4kZkRONGB)
det(2)	5	Find the Determinant
det(2)	−12	[Find the Determinant [[2,0,1],[2,2,4],[1,3,2]]](https://corca.app/doc/3mLZL_63k9WkfXdIZk1Ep)
det(2)	60	[Find the Determinant [[2,-1,2],[12,1,-3],[6,-1,6]]](https://corca.app/doc/wcpwLOqoF4maSjQRgyCPT)
det(2)	−8	Find the Determinant
det(1)	2	[Find the Determinant [[1,2,1],[0,1,2],[0,-1,0]]](https://corca.app/doc/fkPjZ7LmGA2NjMICHnFNZ)
det(1)	−4	[Find the Determinant [[1,-2,1],[0,1,2],[1,1,3]]](https://corca.app/doc/U76OAh6692y_F_tVivB-m)
[[0,2,1],[5,4,2],[2,1,0]]*[[0,6,2],[4,1,0],[−1,2,4]]	see full solution →	Multiply the Matrices
det(1)	−24	[Find the Determinant [[1,2,3],[5,7,4],[2,1,3]]](https://corca.app/doc/8OeCrzLYpFBDnnF9Fpf3K)
det(1)	−2270	Find the Determinant
det(1)	−9	[Find the Determinant [[1,2,5],[4,5,6],[1,2,8]]](https://corca.app/doc/KQtXI51yZm1Gqq5rteV3g)
det(−3e(2t))	−15e(5t)	Find the Determinant
det(−3*i)	45	[Find the Determinant [[-3i,2j,4k],[5i,1j,6k],[2i,3j,1k]]](https://corca.app/doc/1ryldlJ6F0sFZJtBmSQ8T)
det(4)	0	[Find the Determinant [[4,2,8],[-2,1,-4],[3,1,6]]](https://corca.app/doc/qsXGPBdmKKrUCZz0gQ-GZ)
det(−4)	16*k+400	[Find the Determinant [[-4,30+2k],[-12,-10+2k]]](https://corca.app/doc/3CsKrA-flrSA3kh0AfInS)
det(3)	−2*h3+h2−147	[Find the Determinant [[3,2h-1],[h^2,-49]]](https://corca.app/doc/XaZzToBWBGa9fUFRw9aea)
det(−3)	24	[Find the Determinant [[-3,3,3],[4,0,4],[1,2,3]]](https://corca.app/doc/szGAPQ_eI6TfMiqPXylUq)
det(3)	53537912	Find the Determinant
det(3)	17	[Find the Determinant [[3,8],[-1,3]]](https://corca.app/doc/JpmgmI0Nnv4_pYtb7JEkZ)
det(2)	14	Find the Determinant
det(2)	376	Find the Determinant
det(2)	−3	[Find the Determinant [[2,3],[5,6]]](https://corca.app/doc/NK8k_Pe21zs3aySfOzUlB)
det(2)	0	[Find the Determinant [[2,4,0],[-3,1,-7],[1,1,1]]](https://corca.app/doc/gS6I1ndQkC6JXxwd_vtV4)
det(2)	−12	[Find the Determinant [[2,4,0],[4,6,3],[-6,-10,0]]](https://corca.app/doc/KVs9FqKilyRMsfrVjilrc)
det(2)	0	[Find the Determinant [[2,4,8],[16,3,64],[128,256,512]]](https://corca.app/doc/09xeCpCcbW5FkEr-z0IV1)
det(2)	6	[Find the Determinant [[2,4],[-4,-5]]](https://corca.app/doc/X7SKOmNNx6cdZfPxIdN_Y)
det(2)	−8	[Find the Determinant [[2,4],[6,8]]](https://corca.app/doc/yLJc5q0vFPzkK1qxWEDll)
det(2)	−76	[Find the Determinant [[2,-5,0],[3,-4,12],[3,-2,8]]](https://corca.app/doc/NnwaIPiRASzyfbx5k6rCe)
det(2)	173	[Find the Determinant [[2,-5,7],[0,-8,1],[3,-2,-1]]](https://corca.app/doc/zGlLh-peST1Ltd6NBw2R6)
det(2)	−102	[Find the Determinant [[2,-8,0],[5,4,1],[0,3,-2]]](https://corca.app/doc/gvcaL445Quww7wwFjEdAw)
det(2)	1572	[Find the Determinant [[2,9,4],[37,-6,23],[14,4,6]]](https://corca.app/doc/ZhB1q5MJw1dZC5v4fcZCE)
det(2)	2z−xy+x	[Find the Determinant [[2,y-1],[x,z]]](https://corca.app/doc/oB2vUG5KCOMyWCv_nFmKk)
det(27)	35	[Find the Determinant [[27,5],[20,5]]](https://corca.app/doc/k5p7zNbxyi4NE_4XyStgh)
det(2*q−1)	0	[Find the Determinant [[2q-1,1,1],[q,1,q],[1,1,2q-1]]](https://corca.app/doc/5lKHv8ooOEZwcUOdLptAY)
det(2*s+3)	(2s4+5s3+6s2+9s+18)/(s+1)	[Find the Determinant [[2s+3,-3],[4/(s+1)+s+2,s^2]]](https://corca.app/doc/gHTQpEHi956EY7kHw5yvI)
det(3)	1	[Find the Determinant [[3,0,4],[2,3,2],[0,5,-1]]](https://corca.app/doc/6XrH_rdwcMm-zRd5NNCK8)
det(3)	−28	[Find the Determinant [[3,1,0],[4,5,-2],[0,-1,-2]]](https://corca.app/doc/Df-ylw1xbwEyZk0Ye1vuM)
det(6)	312	[Find the Determinant [[6,0,0],[-5,13,0],[9,7,4]]](https://corca.app/doc/CVsxXO2EC0pWK8Gkg0wam)
det(3)	−15	[Find the Determinant [[3,1,5],[3,0,8],[3,3,4]]](https://corca.app/doc/Lxq7DYQc7oOnbvkJVcQuJ)
det(3)	25	[Find the Determinant [[3,2,-1],[0,1,5],[2,0,1]]](https://corca.app/doc/lFwLoRr81BsPrq6RHouih)
det(−5)	0	[Find the Determinant [[-5,0,1],[1,-3,-2],[0,10,6]]](https://corca.app/doc/AYgXRS_BDqQrRYpRqNfSg)
det(−5)	72	[Find the Determinant [[-5,-2,-1],[3,0,5],[-8,1,-5]]](https://corca.app/doc/3o3v42dewafUvwHAQsk_D)
det(5)	−120	[Find the Determinant [[5,2,9],[0,6,9],[5,4,8]]](https://corca.app/doc/ZckDyaQJRZ8N2noz3MYfX)
det(5)	−3	[Find the Determinant [[5,4],[2,1]]](https://corca.app/doc/GWta-ZgOyHqKB92Of1vi-)
det(5)	6	[Find the Determinant [[5,7],[2,4]]](https://corca.app/doc/pSNdHjc3bxU-lnLNXXcaT)
det(a)	a(wc−ex)−s(qc−ez)+d(qx−w*z)	[Find the Determinant [[a,s,d],[q,w,e],[z,x,c]]](https://corca.app/doc/WjVUVgpQmye0KW9sginI_)
det(b)	b(jo−kn)−d(ho−kl)+g(hn−j*l)	[Find the Determinant [[b,d,g],[h,j,k],[l,n,o]]](https://corca.app/doc/pQLMedEuCreumneDcSx0g)
det(c)	0	Find the Determinant
det(i)	−800i+1400k	[Find the Determinant [[i,j,k],[175,0,100],[-14,8,-8]]](https://corca.app/doc/RQkUeowEXmtyXoOvpOYqx)
det(i)	−4i+20j+4*k	[Find the Determinant [[i,j,k],[3,-1,8],[1,1,-4]]](https://corca.app/doc/FiAV8OwQ0ez32vH2Fv71A)
det(ln(x))	12	Find the Determinant
det(p)	p2−2pq+2*q−1	[Find the Determinant [[p,1,1],[q,1,q],[1,1,p]]](https://corca.app/doc/10mY6mMNqWtXryhHisiTw)
det(sin(θ))	sin2(θ)−1	[Find the Determinant [[sin(theta),-1],[-1,sin(theta)]]](https://corca.app/doc/pS7EcFHzByl5DiYSzmSAs)
det(8)	−56x√(8,5)+576x+8	Find the Determinant
det(9)	−128	[Find the Determinant [[9,-5,2],[1,1,3],[0,4,-2]]](https://corca.app/doc/IrGm4ZPY5LgzcrTtz9C6U)
det(9)	−475	[Find the Determinant [[9,5,6],[2,-3,3],[-9,2,4]]](https://corca.app/doc/ZmSwlWdYVmedH_div-eDq)
det(a)	3a2b−2*a3−b3	[Find the Determinant [[a,a,b],[a,b,a],[b,a,a]]](https://corca.app/doc/23P6xxs-LgpZCagI4K0Rf)
det(6)	54	[Find the Determinant [[6,3],[-2,8]]](https://corca.app/doc/Szc_iYSFg3HuOyAbDzhcS)
det(−6)	−236	[Find the Determinant [[-6,-44],[-1,32]]](https://corca.app/doc/c-QF4esrZrAeaL2cuQjw0)
det(6)	2010	[Find the Determinant [[6,6,6],[6,65,4],[1,21,6]]](https://corca.app/doc/_8IRtLanoKEhDbk8H8RX2)
det(6)	−9	[Find the Determinant [[6,7,9],[7,9,9],[4,7,0]]](https://corca.app/doc/MfE_UhppbcvsbsllKeRSD)
det(63)	4225	[Find the Determinant [[63,16],[-16,63]]](https://corca.app/doc/x8UmsimC1dW__FSYXsHdE)
det(7)⋅4−3.085	449.365	Find the Determinant
det(4)	234	[Find the Determinant [[4,-6,2],[8,0,1],[3,5,4]]](https://corca.app/doc/jjMiDBM25KXbE_UIj2Uik)
det(4)	304	[Find the Determinant [[4,-8,-1],[9,-5,6],[8,0,14]]](https://corca.app/doc/ZqNELvhn-8epIieUuDmvA)
det(4)	−32	[Find the Determinant [[4,8],[4,0]]](https://corca.app/doc/M11AuVpE64XDC5U3etl_5)
det(43)	−1421	Find the Determinant
det(4−x)	−x3+14x2−55x+66	[Find the Determinant [[4-x,-2,0],[-3,7-x,0],[5,7,3-x]]](https://corca.app/doc/byPoczUgg2FKaIiWhM6wA)
det(7)	1	[Find the Determinant [[7,5],[4,3]]](https://corca.app/doc/jnOflek5Dtq3YpALQjTr2)
det(7)	−2060	Find the Determinant
[[1,1,1,1,1,1],[0,0.3,0.53,0.76,0.99,1.27],[−0.3,0,0.23,0.46,0.69,0.97],[−0.53,−0.23,0,0.23,0.46,0.74],[−0.76,−0.46,−0.23,0,0.23,0.51],[−0.99,−0.69,−0.46,−0.23,0,0.28]](−1)	Undefined (Singular Matrix)	Find the Inverse
det(x)	6*x5−x3−x2−24	[Find the Determinant [[x,4,x^2],[6,-x,0],[-1,x^3,1]]](https://corca.app/doc/aVpppHIHN3ahJWV-_YMen)
[[1,0,0],[2,4,0],[1,−1,1]](−1)	see full solution →	[Find the Inverse [[1,0,0],[2,4,0],[1,-1,1]]](https://corca.app/doc/ktfdPojK_40UIyMMr4si1)
[[1,0,−3],[2,−2,1],[0,−1,3]]	see full solution →	[Find the Inverse [[1,0,-3],[2,-2,1],[0,-1,3]]](https://corca.app/doc/12WJUrDxHVpqgF-HroXAn)
[[1,0,−4],[−3,3,1],[5,5,2]]	see full solution →	[Find the Inverse [[1,0,-4],[-3,3,1],[5,5,2]]](https://corca.app/doc/mGWBZWeJBMoUHAlEaJFyg)
[[1,0,9],[0,1,6],[0,0,3]](−1)	see full solution →	[Find the Inverse [[1,0,9],[0,1,6],[0,0,3]]](https://corca.app/doc/O1xN2jk4tsgOd_NxVkjGa)
[[1,−1,0],[−1,−2,1],[0,−2,1]](−1)	see full solution →	[Find the Inverse [[1,-1,0],[-1,-2,1],[0,-2,1]]](https://corca.app/doc/JnvlezlJuP5AJn5pdOKNw)
[[0.2,0,0.4],[0,0.9,0.05],[0,0.1,0.4]](−1)	see full solution →	[Find the Inverse [[0.2,0,0.4],[0,0.9,0.05],[0,0.1,0.4]]](https://corca.app/doc/-evGYp4vmOPtTK9a5-fII)
[[0.5,0,0,0,0,0,1,0,0,0],[0.866,0,0,0,0,0,0,−1,0,0],[−0.5,0.101,0,0,−0.866,0,0,0,0,0],[−0.866,0.101,0,0,0.5,1,0,0,0,0],[0,−0.101,0,0,0,0,0,0,0,800],[0,−0.101,−1,0,0,0,0,0,0,0],[0,0,0,0,0,−1,0,0,0,250],[0,0,1,−1,0,0,0,0,0,0],[0,0,0,0,0.5,0,0,0,0,0],[0,0,0,1,0.866,0,0,1,0,0]](−1)	Undefined (Singular Matrix)	Find the Inverse
[[0.6,−0.4],[0.8,−0.2]]	[[−1,2],[−4,3]]	[Find the Inverse [[0.6,-0.4],[0.8,-0.2]]](https://corca.app/doc/KXXVNi__m53rQoSCuKRvj)
[[0.9,0.3],[0.1,0.7]]	see full solution →	[Find the Inverse [[0.9,0.3],[0.1,0.7]]](https://corca.app/doc/tJkIyTjNunqF1YjFHtFc2)
[[0.2,0.3],[0.8,0.7]]	[[−7,3],[8,−2]]	[Find the Inverse [[0.2,0.3],[0.8,0.7]]](https://corca.app/doc/_9D29UTbgvXyI4NPostCY)
[[0.60,−0.35],[−0.41,0.76]]	[[2.432,1.12],[1.312,1.92]]	[Find the Inverse [[0.60,-0.35],[-0.41,0.76]]](https://corca.app/doc/_g8j91exYbpzJDaqrhPZm)
[[1/√(,5),−14/√(,205)],[2/√(,5),−3/√(,205)]]	see full solution →	Find the Inverse
[[1/11,1/11,−5/11],[1/11,1/11,1/22],[1/11,−10/11,1/22]]	see full solution →	Find the Inverse
[[1/2,1],[1,1]]	[[−2,2],[2,−1]]	[Find the Inverse [[1/2,1],[1,1]]](https://corca.app/doc/84w8ROQc2uNqke5h1D3F1)
[[−1/4,−1/6],[1/3,4/3]]	[[−24/5,−3/5],[6/5,9/10]]	[Find the Inverse [[-1/4,-1/6],[1/3,4/3]]](https://corca.app/doc/yi0C1fPpiaVu6qCFi4oQS)
[[17/26,17/26,17/26],[17/26,12/26,17/26],[17/26,17/26,16/26]]	see full solution →	Find the Inverse
[[−et,1],[et,e(−t)]]	see full solution →	[Find the Inverse [[-e^t,1],[e^t,e^(-t)]]](https://corca.app/doc/sZmfLzylVs0Ug6Eyt_-3X)
[[√(,5),2√(,6),−1],[−2√(,5),√(,6),2],[√(,5),0,5]]	see full solution →	Find the Inverse
[[0,1/8],[1/14,9/112]]	[[−9,14],[8,0]]	[Find the Inverse [[0,1/8],[1/14,9/112]]](https://corca.app/doc/Evz71tOxCIhHTXnMrT8fd)
[[0,0,0,1],[1,0,1,1],[1,1,1,1],[0,0,0,1]]	The matrix is singular and has no inverse.	Find the Inverse
[[0,0,1],[0,1,0],[−1,0,0]]	see full solution →	[Find the Inverse [[0,0,1],[0,1,0],[-1,0,0]]](https://corca.app/doc/nXOrOWaz0FefHZXB3gmDX)
det(x+1)	x3−4*x+2	[Find the Determinant [[x+1,1,1],[1,x-1,1],[1,1,x]]](https://corca.app/doc/ktgvd-yUiYeYxwOxVnuLp)
det(i)	20i+43j+4*k	[Find the Determinant v=[[i,j,k],[-1,0,5],[9,-4,-2]]](https://corca.app/doc/1J0di-JwR4h-QcWXUl34z)
det(x)	x3−1/12*x−1/108	Find the Determinant
det(x)	6/x	Find the Determinant
det(x)	x3e(2x)	Find the Determinant
det(x)	9xy*z	[Find the Determinant [[x,y,z],[2x,-y,-z],[x,2y,-z]]](https://corca.app/doc/C-H5w6qojUQ8k6Am00fqb)
det(x)	4	Find the Determinant
det(a)	5aei−5aƒh−5bd(i)+5bƒg+5cd(h)−5ceg	[Find the Determinant [[a,b,c],[d,e,f],[5g,5h,5i]]](https://corca.app/doc/2IDSqzfmyl4gsMDDoYF1F)
det(a)	−3a+10b−9*c	[Find the Determinant [[a,b,c],[5,6,5],[4,3,2]]](https://corca.app/doc/IJdGnjLjdD2zE2C4XKtbA)
det(a)	2aei−2aƒh−2bd(i)+2bƒg+2cd(h)−2ceg	[Find the Determinant [[a,b,c],[d,e,f],[2g,2h,2i]]](https://corca.app/doc/_NJlIwOwQpZrLbwhXFovR)
[[2,5,9],[5,4,7],[8,6,4]]	see full solution →	[Find the Inverse [[2,5,9],[5,4,7],[8,6,4]]](https://corca.app/doc/ZDxkDRVE4LpfPF_eMwty3)
−1/5*[[19,4],[48,−7]]	see full solution →	[Find the Inverse 1/-5*[[19,4],[48,-7]]](https://corca.app/doc/NE0Q9P3etz34kN6tjbDy_)
1/75*[[−7,1,−5],[8,−44,−5],[17,−56,−20]]	see full solution →	Find the Inverse
[[1,2],[2,3]]	[[−3,2],[2,−1]]	[Find the Inverse [[1,2],[2,3]]](https://corca.app/doc/9IqrHttJMkwv7lbYWfZv1)
([[1,−2],[3,−4]]3)(−1)	[[−2.75,1.75],[−2.625,1.625]]	[Find the Inverse [[1,-2],[3,-4]]^3](https://corca.app/doc/ggOy5FCHLwyc0m_Z326Nh)
([[−7,12],[−4,7]]2)(−1)	[[1,0],[0,1]]	[Find the Inverse [[-7,12],[-4,7]]^2](https://corca.app/doc/Zsh9OhVHlrjFsfcBUwm0d)
5*A=[[5,1],[32,6]]	see full solution →	[Find the Inverse 5A=[[5,1],[32,6]]](https://corca.app/doc/n_JIJLD6C6tGWc4dYxpIY)
A⋅B=[[23,−16],[−9,7]]	see full solution →	[Find the Inverse A*B=TR[[23,-16],[-9,7]]](https://corca.app/doc/61b7zxjweXtT4WkllDUR2)
A=[[2,1],[4,2]]	Does not exist (Matrix is singular)	[Find the Inverse A=[[2,1],[4,2]]](https://corca.app/doc/izxHg8o43DxOC_xvmNUot)
A=[[−3−3i,1−3i],[−3+i,2+4*i]]	see full solution →	[Find the Inverse A=[[-3-3i,1-3i],[-3+i,2+4i]]](https://corca.app/doc/fCcExB1X0XJ86FYUqZLwC)
det(x)=−44	see full solution →	[Find the Inverse det [[x,7],[6,2]]=-44](https://corca.app/doc/2rF8dVwdX_pAGQDMUw13p)
A=[[1,2,3],[4,5,6],[7,8,9]]	0	[Find the Inverse eigenvalue ([[1,2,3],[4,5,6],[7,8,9]])](https://corca.app/doc/Ikvr_JRgINRETDG3Af17i)
[[4,−2,6],[0,1,−3],[0,0,6]](−1)	see full solution →	[Find the Inverse [[4,-2,6],[0,1,-3],[0,0,6]]](https://corca.app/doc/MPEapVf5qAiUoWlJbwaQE)
[[4,7],[1,2]](−1)	[[2,−7],[−1,4]]	[Find the Inverse [[4,7],[1,2]]](https://corca.app/doc/vJEK3vxcq2hds-Pop6eUY)
[[4,7],[3,5]]	[[−5,7],[3,−4]]	[Find the Inverse [[4,7],[3,5]]](https://corca.app/doc/JSteCnB6BC7FDEb0X6n6E)
[[4,7],[8,14]]	see full solution →	[Find the Inverse [[4,7],[8,14]]](https://corca.app/doc/Q8KRI51lGgNtsXQsCKua2)
[[46,41,18],[−14,−16,−26],[7,11,−25]]	see full solution →	[Find the Inverse [[46,41,18],[-14,-16,-26],[7,11,-25]]](https://corca.app/doc/icotzryt47Zzzr-sqWEkL)
[[5,10],[10,30]]	see full solution →	[Find the Inverse [[5,10],[10,30]]](https://corca.app/doc/j5O9ntE6OwWbtPlTLycTH)
[[5,10],[3,6]]	see full solution →	[Find the Inverse [[5,10],[3,6]]](https://corca.app/doc/EMV5I59YUr9YdVe0N01e_)
[[5,13,57],[13,57,289],[57,289,1569]](−1)	see full solution →	[Find the Inverse [[5,13,57],[13,57,289],[57,289,1569]]](https://corca.app/doc/3vgsYXfc_a-PBIuslYN5F)
[[5x,−4y],[6x,−5y]]	see full solution →	[Find the Inverse [[5x,-4y],[6x,-5y]]](https://corca.app/doc/NvT_8_EFx9NNKotRF1YoL)
[[6,2],[5,7]]	see full solution →	[Find the Inverse [[6,2],[5,7]]](https://corca.app/doc/ynK0bsSh16j2OClvEcP7x)
[[2,3],[5,7]](−1)	[[−7,3],[5,−2]]	[Find the Inverse [[2,3],[5,7]]](https://corca.app/doc/8kGs50Ts0ss8naSH8Sxel)
[[2,4,3],[1,0,1],[3,2,2]]	see full solution →	[Find the Inverse [[2,4,3],[1,0,1],[3,2,2]]](https://corca.app/doc/G0g9vBF7EAu79C88fkzgP)
[[2,4],[6,8]]	see full solution →	[Find the Inverse [[2,4],[6,8]]](https://corca.app/doc/1Q-ahMnZ42ukdVMn5ln-k)
[[−2,5],[3,4]]	see full solution →	[Find the Inverse [[-2,5],[3,4]]](https://corca.app/doc/LMsKK1M6-DjZqk_PRUSsY)
[[1000,100,10],[300,20,1],[60,2,0]]	see full solution →	[Find the Inverse [[1000,100,10],[300,20,1],[60,2,0]]](https://corca.app/doc/0et-GfiD2yAVvEd4cb7iA)
[[1,−2,3],[0,1,2],[0,0,2]]	see full solution →	[Find the Inverse [[1,-2,3],[0,1,2],[0,0,2]]](https://corca.app/doc/NITtBwBJnC-JoWibv3ivy)
[[1,2,3],[0,4,5],[1,0,6]](−1)	see full solution →	[Find the Inverse [[1,2,3],[0,4,5],[1,0,6]]](https://corca.app/doc/XNQeImxedf5NY0scCEc2h)
[[21,25],[25,35]]	see full solution →	[Find the Inverse [[21,25],[25,35]]](https://corca.app/doc/ykOJLf3jP9Xyj_A3_FZFh)
[[22000,45000],[18000,27000]]	see full solution →	[Find the Inverse [[22000,45000],[18000,27000]]](https://corca.app/doc/M1q4BnscDuh6mLBc4M_eK)
[[1,2,3],[2,5,3],[1,0,8]]	see full solution →	[Find the Inverse [[1,2,3],[2,5,3],[1,0,8]]](https://corca.app/doc/jWm3AqDkLxMQ3q5iC0vIZ)
[[3,1],[5,2]]	[[2,−1],[−5,3]]	[Find the Inverse [[3,1],[5,2]]](https://corca.app/doc/5tAF3k_by_35jxVotjarx)
[[3,−2,3],[5,0,4],[2,7,0]]	see full solution →	[Find the Inverse [[3,-2,3],[5,0,4],[2,7,0]]](https://corca.app/doc/7BbMUxKsR8k9Pny-5mr8B)
[[3,−2],[1,−1]]	[[1,−2],[1,−3]]	[Find the Inverse [[3,-2],[1,-1]]](https://corca.app/doc/LAwiWRoxToVw5giAZa0aj)
[[3,2],[7,5]]	[[5,−2],[−7,3]]	[Find the Inverse [[3,2],[7,5]]](https://corca.app/doc/gAx7OIZX8fJb2bXrH7-Bk)
[[3,−4],[−2,7]]	see full solution →	[Find the Inverse [[3,-4],[-2,7]]](https://corca.app/doc/KiLEnaM6FPY8SSYOi3Hu_)
[[3,4],[5,3]]	see full solution →	[Find the Inverse [[3,4],[5,3]]](https://corca.app/doc/4SAOf6_-1wtwHKT026poU)
[[3,7],[8,4]]	see full solution →	[Find the Inverse [[3,7],[8,4]]](https://corca.app/doc/IcXTG8Q9vPjF93wOtQr0Q)
[[3,−9],[−2,5]]	see full solution →	[Find the Inverse [[3,-9],[-2,5]]](https://corca.app/doc/aPKeExD5dRabvGn7c_sh4)
[[3et,e(2t)],[2et,2e(2*t)]]	see full solution →	[Find the Inverse [[3e^t,e^(2t)],[2e^t,2e^(2t)]]](https://corca.app/doc/4LuACSg-7JpPsl6ywP0cU)
[[30,36,42],[66,81,96],[102,126,150]]	Undefined (Singular Matrix)	[Find the Inverse [[30,36,42],[66,81,96],[102,126,150]]](https://corca.app/doc/aArG4-Z2mpxyEz8sBO2m1)
[[30,50,65],[40,50,40],[50,50,15]](−1)	Undefined (Matrix is singular)	[Find the Inverse [[30,50,65],[40,50,40],[50,50,15]]](https://corca.app/doc/U-UDwOc-jwjfcXdgfUpF0)
[[34,64],[7,13]]	see full solution →	[Find the Inverse [[34,64],[7,13]]](https://corca.app/doc/3uu3wdy4ewTqW7O2x_Q_h)
[[4,10,30],[10,30,100],[30,100,354]](−1)	see full solution →	[Find the Inverse [[4,10,30],[10,30,100],[30,100,354]]](https://corca.app/doc/NI91t9itK5-Q-qO-uQvW6)
[[2,0],[0,2]]	see full solution →	[Find the Inverse [[2,0],[0,2]]](https://corca.app/doc/e4Rsjbm67JYvXfVtG_i6f)
[[2,2],[−1+3i,−1−3i]]	see full solution →	[Find the Inverse [[2,2],[-1+3i,-1-3i]]](https://corca.app/doc/RJwMjLFhDyp0-t7nCxBQ_)
[[−2,3,5],[6,−1,0],[4,2,1]](−1)	see full solution →	[Find the Inverse [[-2,3,5],[6,-1,0],[4,2,1]]](https://corca.app/doc/49ruo4H4-mP5vkpAfHyrd)
[[1,2],[7,16]]	[[8,−1],[−3.5,0.5]]	[Find the Inverse [[1,2],[7,16]]](https://corca.app/doc/R1HLDeOe8Ni6EtbE8otPZ)
{[2x+3y=−1],[2x−5y=3])	[[1/4],[−1/2]]	Solve Using an Inverse Matrix 2x+3y=-1 , 2x-5y=3
[[1,3,−1],[0,1,−4],[0,0,1]](−1)	see full solution →	[Find the Inverse [[1,3,-1],[0,1,-4],[0,0,1]]](https://corca.app/doc/ppF43L1YOA23abohGeZ3M)
[[1,−3],[2,4]]	see full solution →	[Find the Inverse [[1,-3],[2,4]]](https://corca.app/doc/KIm_XxnifvtBN7eHaAKtj)
[[1,3],[5,7]]	see full solution →	[Find the Inverse [[1,3],[5,7]]](https://corca.app/doc/KEzGVl4eYcyFopS7vYd5B)
[[1,−4,2],[−2,8,−9],[−1,7,0]]	see full solution →	[Find the Inverse [[1,-4,2],[-2,8,-9],[-1,7,0]]](https://corca.app/doc/PoCZh3A16IXMxPc5lrOpb)
[[1,4],[2,7]]	[[−7,4],[2,−1]]	[Find the Inverse [[1,4],[2,7]]](https://corca.app/doc/WmAaoe1pA8Z_MgiX6Vgd1)
[[1,7],[4,2]]	see full solution →	[Find the Inverse [[1,7],[4,2]]](https://corca.app/doc/7abnNYVyLn6ovLK8ey-GT)
[[1,−7],[−8,0]]	see full solution →	[Find the Inverse [[1,-7],[-8,0]]](https://corca.app/doc/US1w2fw6LmK_LZrgRmr0J)
[[1,1],[2,3]]	[[3,−1],[−2,1]]	[Find the Inverse [[1,1],[2,3]]](https://corca.app/doc/VeDq-r2UeieP2snVVdF4_)
[[1,−2,0],[0,0,1],[0,1,0]]	see full solution →	[Find the Inverse [[1,-2,0],[0,0,1],[0,1,0]]](https://corca.app/doc/Ly2UM-9DlTcLdMij1jg4f)
[[1,2,3,4],[5,6,7,8],[9,10,11,12],[13,14,15,16]](−1)	Does not exist (Singular Matrix)	Find the Inverse
[[1,2],[3,5]]	[[−5,2],[3,−1]]	[Find the Inverse [[1,2],[3,5]]](https://corca.app/doc/1uDumbbYmpS43c6QfIqGy)
[[1,1,1,180],[1,0,−1,59],[−1,−1,1,8]]	see full solution →	[Find Reduced Row Echelon Form [[1,1,1,180],[1,0,-1,59],[-1,-1,1,8]]](https://corca.app/doc/rfQhcD0xxV_jmyi3Hu1md)
[[1,1,1,3200],[0.07,0.08,0.09,274],[0,−1,1,1000]]	see full solution →	Find Reduced Row Echelon Form
[[1,1,1],[1,2,k],[1,4,k2]]	see full solution →	[Find Reduced Row Echelon Form [[1,1,1],[1,2,k],[1,4,k^2]]](https://corca.app/doc/AqSNKNBKP4wNGpfT_Stvq)
[[1,1,−2,0,−3,−1],[1,2,−3,0,−5,0],[1,3,−4,0,−13,−11],[1,−1,1,1,−10,0],[1,4,−5,0,−1,23]]	see full solution →	Find Reduced Row Echelon Form
[[1,1.61,0.35,564.2],[1,0.2,0.8,428],[3.67,3.86,0.8,1610.9]]	see full solution →	Find Reduced Row Echelon Form
[[0,0,3,0],[100000,40000,18000,254000]]	see full solution →	[Find Reduced Row Echelon Form [[0,0,3,0],[100000,40000,18000,254000]]](https://corca.app/doc/zVgiZIky0hk9t73U2dxNg)
[[−6x+7y,−25],[−4x−5y,−7]](−1)	see full solution →	[Find the Inverse [[-6x+7y,-25],[-4x-5y,-7]]](https://corca.app/doc/M9SlPRjfkiVoJJlGul4aQ)
[[2,−8],[11,11]]	see full solution →	[Find the Inverse [[2,-8],[11,11]]](https://corca.app/doc/GGslEERHd8gQk8Kz7azjW)
[[13,8,15],[6,0,7],[7,9,8]](−1)	see full solution →	[Find the Inverse [[13,8,15],[6,0,7],[7,9,8]]](https://corca.app/doc/fJ6xZKD8Mntyanh4oefgH)
[[7,3],[−6,−3]]	[[1,1],[−2,−7/3]]	[Find the Inverse [[7,3],[-6,-3]]](https://corca.app/doc/e7-lEHvuC1c1Q78cW59PK)
[[7,4,5],[2,1,3],[7,8,9]](−1)	see full solution →	[Find the Inverse [[7,4,5],[2,1,3],[7,8,9]]](https://corca.app/doc/8S11z16M-Vcdb536k03Mc)
[[−7,−8,3],[6,4,4],[2,8,4]]	see full solution →	[Find the Inverse [[-7,-8,3],[6,4,4],[2,8,4]]](https://corca.app/doc/JFAyOGKF5lXuJbUL4BbYv)
[[7,8],[2/3,1/3]]	see full solution →	[Find the Inverse [[7,8],[2/3,1/3]]](https://corca.app/doc/Q77_NwujpMNrSYhyvFgIx)
[[7,8],[4,6]]	see full solution →	[Find the Inverse [[7,8],[4,6]]](https://corca.app/doc/sQWWX2VBaLnum0vvK7f2h)
[[8,0],[729,64]]	see full solution →	[Find the Inverse [[8,0],[729,64]]](https://corca.app/doc/dj0sHZOuJo6rZ7nfYdkft)
[[8,13],[10,15]]	[[−1.5,1.3],[1,−0.8]]	[Find the Inverse [[8,13],[10,15]]](https://corca.app/doc/YBmbBwo07PDEX59tuvBjS)
[[8,7],[2,2]](−1)	[[1,−3.5],[−1,4]]	[Find the Inverse [[8,7],[2,2]]](https://corca.app/doc/Le97fOMnYU_btJwkhMhSc)
[[a,b],[c,d]]	see full solution →	[Find the Inverse [[a,b],[c,d]]](https://corca.app/doc/oOi6XHYREvJfGAY_onNpF)
[[d,j,n],[g,k,o],[h,l,p]](−1)	see full solution →	[Find the Inverse [[d,j,n],[g,k,o],[h,l,p]]=7](https://corca.app/doc/0JfMdG38zmvrnlpLqsRUw)
a−7=5	5⇒a=12	[Find the Inverse [[a-7]]=5](https://corca.app/doc/h4dnlzNQdByzDXVoHlm18)
[[cos(0),−sin(0)],[sin(0),cos(0)]]	[[1,0],[0,1]]	[Find the Inverse [[cos(0),-sin(0)],[sin(0),cos(0)]]](https://corca.app/doc/OR4RFgAIhQc1yqPhv8Ycw)
[[ƒ,1,0],[1,ƒ,1],[0,1,ƒ]]	see full solution →	[Find the Inverse [[f,1,0],[1,f,1],[0,1,f]]](https://corca.app/doc/cvmPddmuHaQ0YLDENuC5z)
[[x,x−4,−1],[2,−1,x−3],[1,−2,3]]=5*x−3	5*x−3⇒x=7,x=2	[Find the Inverse [[x,x-4,-1],[2,-1,x-3],[1,-2,3]]=5x-3](https://corca.app/doc/1IRTy6KILFYByF0_9if9X)
[[a,−2b,3d],[4a,b,−d],[2a,−b,3*d]]	see full solution →	[Find the Inverse [[a,-2b,3d],[4a,b,-d],[2a,-b,3d]]](https://corca.app/doc/ThDAYjQ0f29xdMxyW9LKQ)
p=[[−1,−1],[−2,−1]]	[[1,−1],[−2,1]]	[Find the Inverse p=[[-1,-1],[-2,-1]]](https://corca.app/doc/ap7Bv2aSlRro-3uRUQsqY)
2x+3y=2	Domain:(−∞,∞)	Find the Domain 2x+3y=2
[[2,3,3],[3,2,3],[0,1,4]](−1)	see full solution →	[Find the Inverse [[2,3,3],[3,2,3],[0,1,4]]](https://corca.app/doc/goy-Wg-1WwIslRbcqHy04)
2x−3I=[[7,4],[6,5]]	[[1,0],[0,1]]	[Find Reduced Row Echelon Form 2x-3i=[[7,4],[6,5]]](https://corca.app/doc/W2YKzElvoHVRELeZTGm3k)
{[x−3y=10],[4x+3*y=10])	[[1,0,4],[0,1,−2]]	[Find Reduced Row Echelon Form [[(x-3y)=10],[(4x+3y)=10]]](https://corca.app/doc/2WL0evWZlvsro9JHjfnEC)
[[1/2,−1,−1/3],[3/4,1/2,−1],[1,−4,1]]	see full solution →	[Find Reduced Row Echelon Form [[1/2,-1,-1/3],[3/4,1/2,-1],[1,-4,1]]](https://corca.app/doc/mOjftnVb4inbE4UIr3Xo8)
[[−2/6.5,2/7,0,0],[−6/6.5,−6/7,6/6.5,0],[1.5/6.5,3/7,2.5/6.5,−300]]	see full solution →	Find Reduced Row Echelon Form
[[−2/6.5,2/7,0,0],[−6/6.5,−6/7,6/6.5,0],[1.5/6.5,3/7,2.5/6.5,400]]	see full solution →	Find Reduced Row Echelon Form
[[0.8,−0.6],[0.6,0.8]]	[[1,0],[0,1]]	[Find Reduced Row Echelon Form [[0.8,-0.6],[0.6,0.8]]](https://corca.app/doc/KOYsjXq9T3w9Yz_aXEDKb)
[[1,0.5,0.33,0.25,1.1],[0.5,0.33,0.25,0.21,1.2],[0.33,0.25,0.2,0.17,1.3],[0.25,0.2,0.17,0.14,1.4]]	see full solution →	Find Reduced Row Echelon Form
[[1,0,0,0,0,1],[1,−1,1,−1,1,0.5],[1,1,1,1,1,2],[1,2,4,8,16,4],[1,3,9,27,81,8]]	see full solution →	Find Reduced Row Echelon Form
[[1,0,0,3],[0,1,−5,7],[0,0,0,0]]	see full solution →	[Find Reduced Row Echelon Form [[1,0,0,3],[0,1,-5,7],[0,0,0,0]]](https://corca.app/doc/JLRkbeV1Bj86e6wOFpEtE)
[[1,0,0,7],[0,1,0,6],[0,0,1,7]]	see full solution →	[Find Reduced Row Echelon Form [[1,0,0,7],[0,1,0,6],[0,0,1,7]]](https://corca.app/doc/Cnk5JnF-l4LS0GJFtWqZ9)
[[1,0,1,0],[0,1,0,0],[1,0,1,0]]	see full solution →	[Find Reduced Row Echelon Form [[1,0,1,0],[0,1,0,0],[1,0,1,0]]](https://corca.app/doc/JBUPnfxnmUApolT9Lu5o0)
[[1,0,1,−1],[2,−1,0,2],[0,1,2,−4],[a,b,c,3]]	see full solution →	Find Reduced Row Echelon Form
[[1,0,1,9],[0,1,0,8],[0,0,−1,6]]	see full solution →	[Find Reduced Row Echelon Form [[1,0,1,9],[0,1,0,8],[0,0,-1,6]]](https://corca.app/doc/cAgb_I5al6A51G9Y98kby)
[[1,x,4],[3,6,8]]	see full solution →	[Find Reduced Row Echelon Form [[1,x,4],[3,6,8]]](https://corca.app/doc/7I846Vm7XQeFI1gULWitG)
[[1.61804,1],[1,0.61804]]	[[1,0.61804],[0,0]]	[Find Reduced Row Echelon Form [[1.61804,1],[1,0.61804]]](https://corca.app/doc/iNDwzpUrPJSXE8ZpB2JWz)
[[1+√(,2),0,1],[3,√(,2),−3],[1,0,1+√(,2)]]	see full solution →	Find Reduced Row Echelon Form
[[10,15000],[7,94000],[5,54000]]	[[1,0],[0,1],[0,0]]	[Find Reduced Row Echelon Form [[10,15000],[7,94000],[5,54000]]](https://corca.app/doc/51zmExQ7CikjN4-U8ratc)
[[1000,5000,10000,99000],[2,1,0,26]]	see full solution →	[Find Reduced Row Echelon Form [[1000,5000,10000,99000],[2,1,0,26]]](https://corca.app/doc/s7hwcI6pSyRkZY8GpMJZh)
{[−10x−y=3],[−8x+y=15])	see full solution →	[Find Reduced Row Echelon Form [[-10x-y=3],[-8x+y=15]]](https://corca.app/doc/44kH62zLZGoRwTJ4oCB0b)
[[12,−15,9],[−2,3,4],[8,−10,6]]	see full solution →	[Find Reduced Row Echelon Form [[12,-15,9],[-2,3,4],[8,-10,6]]](https://corca.app/doc/dgYckQ5X3bvBc1Oo_Plco)
[[18,20]]	[[1,10/9]]	[Find Reduced Row Echelon Form [[18,20]]](https://corca.app/doc/f9TEmPCOAuZjnU6oBSjb_)
[[1,7,0],[0,1,8],[0,0,1]]	see full solution →	[Find Reduced Row Echelon Form [[1,7,0],[0,1,8],[0,0,1]]](https://corca.app/doc/DIW6SNmD4i5GJwkrIZMP3)
[[1,4,−13,−32],[0,1,−4,−6]]	see full solution →	[Find Reduced Row Echelon Form [[1,4,-13,-32],[0,1,-4,-6]]](https://corca.app/doc/1mmjn1kpPeAeZMahoxBNa)
[[1,4,15],[6,0,18]]	[[1,0,3],[0,1,3]]	[Find Reduced Row Echelon Form [[1,4,15],[6,0,18]]](https://corca.app/doc/LHKY-Bdoafi3JMk09FJba)
[[1,−4,2],[−2,8,−9],[−1,7,0]]	see full solution →	[Find Reduced Row Echelon Form [[1,-4,2],[-2,8,-9],[-1,7,0]]](https://corca.app/doc/7D_hfKoXxW70EHBv--e8Q)
[[1,−4,−6,−1,7,0],[0,0,1,1,−8,0],[0,0,0,0,2,0],[0,0,0,0,0,0]]	see full solution →	Find Reduced Row Echelon Form
[[1,−4,9,−7],[−1,2,−4,1],[5,−6,10,7]]	see full solution →	[Find Reduced Row Echelon Form [[1,-4,9,-7],[-1,2,-4,1],[5,-6,10,7]]](https://corca.app/doc/BSCI30BQaeWM7MTOakBxk)
[[1,−5,−6,−1],[−4,13,10,−3]]	[[1,0,4,4],[0,1,2,1]]	[Find Reduced Row Echelon Form [[1,-5,-6,-1],[-4,13,10,-3]]](https://corca.app/doc/mpxd6QARNjcym4arz35rW)
[[1,5]]	[[1,5]]	[Find Reduced Row Echelon Form [[1,5]]](https://corca.app/doc/ssk199jCtCeFJX6UeSyXk)
[[1,2,1,3,10],[−1,1,3,−4,−15],[8,7,−4,36,131]]	see full solution →	Find Reduced Row Echelon Form
[[1,2,3,4],[5,6,7,8],[9,10,11,12],[13,14,15,16]]	see full solution →	Find Reduced Row Echelon Form
[[1,2,3],[1,1,2],[2,0,2]]	see full solution →	[Find Reduced Row Echelon Form [[1,2,3],[1,1,2],[2,0,2]]](https://corca.app/doc/LFSFrFmM3EI5FRPZyp4wa)
[[1,2],[2,4],[3,6]]	[[1,2],[0,0],[0,0]]	[Find Reduced Row Echelon Form [[1,2],[2,4],[3,6]]](https://corca.app/doc/CK7qldROGieqtwN7k6wf_)
[[1,2,3],[x,y,z]]	see full solution →	[Find Reduced Row Echelon Form [[1,2,3],[x,y,z]]](https://corca.app/doc/vecjXsm7K9VAqPdQpj1oJ)
[[−1,2,4],[−6,6,24]]	[[1,0,−4],[0,1,0]]	[Find Reduced Row Echelon Form [[-1,2,4],[-6,6,24]]](https://corca.app/doc/Jx_rsahs_X-WoPdtAvuCd)
[[1,1,1,1],[0.04,0.05,0.08,0.02],[0.04,−0.1,0,0]]	see full solution →	Find Reduced Row Echelon Form
[[3,3,9,0],[5,6,6,0],[2,5,4,0]]	see full solution →	[Find Reduced Row Echelon Form [[3,3,9,0],[5,6,6,0],[2,5,4,0]]](https://corca.app/doc/3SIxrt1pO4rbHVGSf04F3)
[[−3,−3,9],[4,1,−18],[2,−1,−12]]	see full solution →	[Find Reduced Row Echelon Form [[-3,-3,9],[4,1,-18],[2,-1,-12]]](https://corca.app/doc/p6ONEGLtpnK8WTud63RCZ)
[[3,5,31,−4],[−1,1,3,−4],[6,0,12,12]]*[[x],[y],[z],[w]]=[[0],[0],[0]]	see full solution →	[Find Reduced Row Echelon Form [[3,5,31,-4],[-1,1,3,-4],[6,0,12,12]]=0](https://corca.app/doc/AU8piss1e8pKudnRm3tVb)
[[−3,6,21,30],[1,4,9,12]]	see full solution →	[Find Reduced Row Echelon Form [[-3,6,21,30],[1,4,9,12]]](https://corca.app/doc/ih2bFLpwIfGCIO2mdnJjf)
[[3,−6,21],[0,42,−21],[2,24,0],[2,54,−15]]	see full solution →	Find Reduced Row Echelon Form
[[3,7,8,90],[2,−2,2,10],[4,7,8,92],[3,4,6,64]]	see full solution →	Find Reduced Row Echelon Form
[[3a,−2b,c,12],[3a,−2b,c,−2],[3a,−2b,c,11]]	see full solution →	Find Reduced Row Echelon Form
[[3a,−4b,5],[−5a,6b,3]]	see full solution →	[Find Reduced Row Echelon Form [[3a,-4b,5],[-5a,6b,3]]](https://corca.app/doc/yXs6bqTF9QrJlXYSTv787)
[[3,−1,5],[4,2,0]]	see full solution →	[Find Reduced Row Echelon Form [[3x-y=5],[4x+2y=0]]](https://corca.app/doc/s0JACDSwb-BtyXcQMF2bE)
1/2*[[−4,0],[8,1],[−4,−2]]	[[1,0],[0,1],[0,0]]	[Find Reduced Row Echelon Form ([[-4,0],[8,1],[-4,-2]]*1)/2](https://corca.app/doc/4qtrN9XxDbhr1OGS35xR_)
[[4,20,31],[6,−5,−6],[2,−11,−16]]	see full solution →	[Find Reduced Row Echelon Form [[4,20,31],[6,-5,-6],[2,-11,-16]]](https://corca.app/doc/1AuFjaMcOt_RhucxX4J_W)
[[4,252],[4,−4]]	[[1,0],[0,1]]	[Find Reduced Row Echelon Form [[4,252],[4,-4]]](https://corca.app/doc/LVq661l2omxR74nH9sADa)
[[4,−3,1,−7],[0,7/4,15/4,23/4],[0,0,27/7,54/7]]	see full solution →	Find Reduced Row Echelon Form
[[4,3,−3,−7],[−8,−3,15,−1],[16,3,−39,17]]	see full solution →	Find Reduced Row Echelon Form
[[4,4,8,0],[−12,−12,−24,0],[0,−3,−9,0]]	see full solution →	[Find Reduced Row Echelon Form [[4,4,8,0],[-12,-12,-24,0],[0,-3,-9,0]]](https://corca.app/doc/FJFoWHYLh38aO1K9Ra43-)
[[4,5,8],[8,10,−3]]	see full solution →	[Find Reduced Row Echelon Form [[4,5,8],[8,10,-3]]](https://corca.app/doc/hFRmC4gL1cCMY1V9bN848)
[[5,1,4],[1,0,5],[0,1,1]]	see full solution →	[Find Reduced Row Echelon Form [[5,1,4],[1,0,5],[0,1,1]]](https://corca.app/doc/K_Ax4T9-wG44UKVaVbkLI)
[[5,2,1],[−3,3,5]]	see full solution →	[Find Reduced Row Echelon Form [[5x+2y=1],[-3x+3y=5]]](https://corca.app/doc/Ly0v0A5IHjYpNeTincNwH)
[[5,8,21],[−9,−7,14]]	[[1,0,−7],[0,1,7]]	[Find Reduced Row Echelon Form [[5x+8y=21],[-9x-7y=14]]](https://corca.app/doc/Xzyjd_yDbIar-gjcbhvrn)
[[6,1,5],[9,24,2]]	see full solution →	[Find Reduced Row Echelon Form [[6,1,5],[9,24,2]]](https://corca.app/doc/AnS8qg6tGboIgSH-HOI8r)
[[6,3,3,33],[3,3,0,15],[3,0,3,18]]	see full solution →	[Find Reduced Row Echelon Form [[6,3,3,33],[3,3,0,15],[3,0,3,18]]](https://corca.app/doc/kIeb5y_YAMZxrFPGjhWzh)
[[6,−4,10],[−1,0,6],[10,7,−4]]	see full solution →	[Find Reduced Row Echelon Form [[6,-4,10],[-1,0,6],[10,7,-4]]](https://corca.app/doc/B2rZX1oA2bGbSb-Zz07-Z)
[[2,6,27],[3,5,53]]	see full solution →	[Find Reduced Row Echelon Form [[2,6,27],[3,5,53]]](https://corca.app/doc/Cd3nTLp0My8qtcVYYCn4m)
[[28,11,8,6]]	see full solution →	[Find Reduced Row Echelon Form [[28,11,8,6]]](https://corca.app/doc/iP1rrDaEZgMWwEuCgT0MB)
[[2*n],[n−1]]	[[1],[0]]	[Find Reduced Row Echelon Form [[2n],[n-1]]](https://corca.app/doc/bn2m5_dBnoYhnSbDRHMup)
[[2,7,48],[3,−12,27]]	[[1,0,17],[0,1,2]]	[Find Reduced Row Echelon Form [[2x+7y=48],[3x-12y=27]]](https://corca.app/doc/XJFwoQSPMwJTVwlxHDz5w)
{[2x+y=6],[2x+5*y=22])	[[1,0,1],[0,1,4]]	[Find Reduced Row Echelon Form [[2x+y=6],[2x+5y=22]]](https://corca.app/doc/ohWHKwpR2NDecZEHkB2IL)
[[3,−2,4,0],[9,−6,12,0],[6,−4,8,0]]	see full solution →	[Find Reduced Row Echelon Form [[3,-2,4,0],[9,-6,12,0],[6,-4,8,0]]](https://corca.app/doc/NrIm9XzZj9KCjU8hzk7kL)
[[2,2]]	[[1,1]]	[Find Reduced Row Echelon Form [[2,2]]](https://corca.app/doc/n8zl7vvV2-mai3fVtSDea)
[[−8,1,4,−3],[2,1,−1,−3]]	see full solution →	[Find Reduced Row Echelon Form [[-8,1,4,-3],[2,1,-1,-3]]](https://corca.app/doc/t4cXF3dTZYAin_GuyTX01)
[[8,48],[0,0],[0,0]]	[[1,6],[0,0],[0,0]]	[Find Reduced Row Echelon Form [[8,48],[0,0],[0,0]]](https://corca.app/doc/wmP0W_3R2EEtG5wLGyiO1)
x2−4.5*x+2.8=0	Domain: *(−∞,∞)	Find the Domain x^2-4.5x+2.8=0
x2−49=0	Domain: *(−∞,∞)	Find the Domain x^2-49=0
x2−4*x−8	Domain: *(−∞,∞)	Find the Domain x^2-4x-8
x2−5*x−4	Domain:(−∞,∞)	Find the Domain x^2-5x-4
x2−6x8+10x3	Domain: *(−∞,∞)	Find the Domain x^2-6x^8+10x^3
x2−6*x=16	Domain: *(−∞,∞)	Find the Domain x^2-6x=16
x2−6*x−27=0	Domain: *(−∞,∞)	Find the Domain x^2-6x-27=0
x2−6*x−64=8	Domain: *(−∞,∞)	Find the Domain x^2-6x-64=8
x2−7*x+12	Domain: *(−∞,∞)	Find the Domain x^2-7x+12
x2−7*x=60	Domain: *(−∞,∞)	Find the Domain x^2-7x=60
x2−7*x−8	Domain: *(−∞,∞)	Find the Domain x^2-7x-8
x2−9=0	(−∞,∞)	Find the Domain x^2-9=0
x2y+xy=1	Domain:{[x∈ℝ,x≠0,x≠−1]}	Find the Domain x^2y+xy=1
x3−9	Domain:(−∞,∞)	Find the Domain x^3-9
ƒ(x,y)=x2+3*y	{(x,y)∈ℝ2}	Find the Domain x^2+3y
−x2+4*x−20	Domain: *(−∞,∞)	Find the Domain -x^2+4x-20
x2+5*x=0	Domain: *(−∞,∞)	Find the Domain x^2+5x=0
x2+9*x−6	Domain: *(−∞,∞)	Find the Domain x^2+9x-6
x2+x−20=0	(−∞,∞)	Find the Domain x^2+x-20=0
x2=1/5*y	1/5y is *(−∞,∞)	Find the Domain x^2=1/5y
x2=144	Domain: *(−∞,∞)	Find the Domain x^2=144
x2−10*x−75=0	(−∞,∞)	Find the Domain x^2-10x-75=0
x2−13*x+3	Domain: *(−∞,∞)	Find the Domain x^2-13x+3
x2−20*x+100	Domain:(−∞,∞)	Find the Domain x^2-20x+100
x2−21*x+1	Domain: *(−∞,∞)	Find the Domain x^2-21x+1
x2−2*x+17	Domain: *(−∞,∞)	Find the Domain x^2-2x+17
x2−2*x=48	Domain: *(−∞,∞)	Find the Domain x^2-2x=48
x2−2*x−35	Domain: *(−∞,∞)	Find the Domain x^2-2x-35
x2−2xy−15*y2	see full solution →	Find the Domain x^2-2xy-15y^2
ƒ(x,y)=x2−2*y	{(x,y)∈ℝ2}	Find the Domain x^2-2y
x2−2*y−1=0	Domain:(−∞,∞)	Find the Domain x^2-2y-1=0
x2+y2=68	Domain: *[−√(,68),√(,68)]	Find the Domain x^2+y^2=68
x2−x+1/(x2)+x+1=(14(x−1))/(13(x+1))	see full solution →	Find the Domain x^2-x+1÷(x^2)+x+1=(14(x-1))÷13(x+1)
x2+(1−a)*x−a=0	Domain: *(−∞,∞)	Find the Domain x^2+(1-a)x-a=0
x2+(2a+1)x2+(a2+2a−1)x+(a2−1)	Domain:(−∞,∞)	Find the Domain x^2+(2a+1)x^2+(a^2+2a-1)x+(a^2-1)
x/5−y/10=−5	Domain:(−∞,∞)	Find the Domain x/5-y/10=-5
x/5−y/4=1	Domain: *(−∞,∞)	Find the Domain x/5-y/4=1
x/6−x/8=5/(12*x)	Domain: *{[x∈ℝ,x≠0]}	Find the Domain x/6-x/8=5/12x
x/7=15/21	Domain: *(−∞,∞)	Find the Domain x/7=15/21
x/a+y/b=1	Domain:(−∞,∞)	Find the Domain x/a+y/b=1
x/(x+1)+x+(x+1)/x=13/6	Domain:{[x∈ℝ,x≠−1,x≠0]}	Find the Domain x/(x+1)+x+(x+1)/x=13/6
x0.3=−0.76	Domain: *[0,∞)	Find the Domain x^0.3=-0.76
x12−244140625	Domain:(−∞,∞)	Find the Domain x^12-244140625
√(,x+8)−5=0	Domain:[−8,∞)	Find the Domain square root of x+8-5=0
√(,x−9)=19	Domain:[9,∞)	Find the Domain square root of x-9=19
ƒ(x)=√(,x+d)=√(3,x+d)	{[x∈ℝ,x≥−d]}	Find the Domain square root of xd = cube root of x+d
√(3,2*x2−8)	(−∞,∞)	Find the Domain cube root of 2x^2-8
√(3,27*y6)	Domain: *(−∞,∞)	Find the Domain cube root of 27y^6
√(3,729*x3)	(−∞,∞)	Find the Domain cube root of 729x^3
√(3,n+3)⋅√(3,n2−3*n+9)	(−∞,∞)	Find the Domain cube root of n+3* cube root of n^2-3n+9
√(3,5x−1)=√(3,3x−2)	(−∞,∞)	Find the Domain cube root of 5x-1 = cube root of 3x-2
√(4,36*y)	Domain: *{[y∈ℝ,y≥0]}	Find the Domain fourth root of 36y
√(5,−32*(x−2)5)	Domain: *(−∞,∞)	Find the Domain fifth root of -32(x-2)^5
√(5,−3*x+1.1)	Domain: *(−∞,∞)	Find the Domain fifth root of -3x+1.1
(v−5)/(v2−1)+(5−v)/(1−v2)	see full solution →	Find the Domain (v-5)/(v^2-1)+(5-v)/(1-v^2)
√(6,x6)	(−∞,∞)	Find the Domain sixth root of x^6
√(6,10+10*z)	Domain:z≥−1	Find the Domain sixth root of 10+10z
x/2−y/3=1/3	Domain:(−∞,∞)	Find the Domain x/2-y/3=1/3
x/2−y/3=5/6	Domain:(−∞,∞)	Find the Domain x/2-y/3=5/6
x/2=4/7	Domain: *(−∞,∞)	Find the Domain x/2=4/7
x/3−y/6=1	Domain:(−∞,∞)	Find the Domain x/3-y/6=1
x/3−y/8=1	Domain: *(−∞,∞)	Find the Domain x/3-y/8=1
x/3=6/9	Domain: *(−∞,∞)	Find the Domain x/3=6/9
x/4−y/3=1	Domain: *(−∞,∞)	Find the Domain x/4-y/3=1
(t+m*ƒ)/m=g	Domain:{[m∈ℝ,m≠0]}	Find the Domain (t+mf)/m=g
ƒ(a)=(2a+3)3−√(,8a+12)−√(,18*a+27)	Domain:a≥−3/2	Find the Domain
√(,(x2+7*x+10)/(x+3))	Domain:[−5,−3)∪[−2,∞)	Find the Domain square root of (x^2+7x+10)/(x+3)
√(,p2)	(−∞,∞)	Find the Domain square root of p^2
√(,sin(x)/x)	see full solution →	Find the Domain square root of (sin(x))/x
√(,√(,15x+19))=√(,2x+3)	Domain:x≥−19/15	Find the Domain
√(,x2+4*x+4)	(−∞,∞)	Find the Domain square root of x^2+4x+4
√(,115*x)	Domain:[0,∞)	Find the Domain square root of 115x
√(,18xy2)−2y√(,2x)=z	{(x,y)∈ℝ2:x≥0}	Find the Domain
√(,21−7*x)	Domain: *{[x∈ℝ,x≤3]}	Find the Domain square root of 21-7x
√(,22*x+33)=x+7	Domain:[−3/2,∞)	Find the Domain square root of 22x+33=x+7
√(,25*x6)	(−∞,∞)	Find the Domain square root of 25x^6
√(,2x+5)−2x=1	Domain: *[−5/2,∞)	Find the Domain square root of 2x+5-2x=1
√(,3*x−1)−5=x	Domain:x≥1/3	Find the Domain square root of 3x-1-5=x
√(,400*x2)	(−∞,∞)	Find the Domain square root of 400x^2
√(,49*w16)	(−∞,∞)	Find the Domain square root of 49w^16
√(,4x+40)=2x−4	[2,∞)	Find the Domain square root of 4x+40=2x-4
√(,4*x+40)−12=0	Domain:[−10,∞)	Find the Domain square root of 4x+40-12=0
√(,4x−3)−√(,2x−5)=2	[2.5,∞)	Find the Domain
√(,59*x9)	Domain:[0,∞)	Find the Domain square root of 59x^9
√(,5*x)	Domain: *[0,∞)	Find the Domain square root of 5x
√(,6x√(,3x2))	Domain:[0,∞)	Find the Domain square root of 6x square root of 3x^2
√(,6*x−5)=0	Domain:{[x∈ℝ,x≥5/6]}	Find the Domain square root of 6x-5=0
√(,7+14*x)	[−1/2,∞)	Find the Domain square root of 7+14x
√(,7−2*x)+5=8	Domain:(−∞,3.5]	Find the Domain square root of 7-2x+5=8
√(,7*x−35)	Domain:[5,∞)	Find the Domain square root of 7x=35
√(,u+7)−4=3	${u \in \mathbb{R}	u \ge -7}$
√(,w+4)=9	Domain: *w∈[−4,∞)	Find the Domain square root of w+4=9
d(y)/d(x)=Z	(−∞,∞)	Find the Domain (dy)/(dx)=Z
d(y)/d(x)=2*y−1	(−∞,∞)	Find the Domain (dy)/(dx)=2y-1
e(x2)y=xey	Domain:(−∞,∞)	Find the Domain e^(x^2)y=xe^y
e(−2t)−e(−3t)	Domain:(−∞,∞)	Find the Domain e^(-2t)-e^(-3t)
ex−5+6*e(−x)	Domain:(−∞,∞)	Find the Domain e^x-5+6e^(-x)
ey=4	ln(4)	Find the Domain e^y=4
ƒ(x)=4*x−3	Domain: *(−∞,∞)	Find the Domain f^x=4x-3
(log_)((2x+2)2)=(log_)(1+(12x)/25+2)	see full solution →	Find the Domain log of (2x+2)^2 = log of 1+(12x)/25+2
(log_0.5)(x)	(0,∞)	Find the Domain log base 0.5 of x
(log_)(x)=1.23	Domain:(0,∞)	Find the Domain log of x=1.23
(log_2)(√(3,(2+x)/(4*x)))	(−∞,−2)∪(0,∞)	Find the Domain log base 2 of cube root of (2+x)/(4x)
(log_2)(2*x−4)=−2	Domain: *(2,∞)	Find the Domain log base 2 of 2x-4=-2
(log_2)(x+5)−(log_)(2)=3	Domain:(−5,∞)	Find the Domain log base 2 of x+5- log of (2)^x=3
(log_3)(5*x+2)−(log_3)(x−2)=2	Domain:(2,∞)	Find the Domain log base 3 of 5x+2- log base 3 of x-2=2
(log_3)(x+1)+(log_3)(x−1)=(log_3)(2*x)	Domain: *(1,∞)	Find the Domain
(log_36)(1/6)=x	−1/2	Find the Domain log base 36 of 1/6=x
(log_5)(256/4)=y	Domain: *(−∞,∞)	Find the Domain log base 5 of 256/4=y
(log_5)(x)⋅(log_5)(x)−(log_5)(x6)+5=0	Domain:(0,∞)	Find the Domain
(log_6)(5*w)	(0,∞)	Find the Domain log base 6 of 5w
(log_7)(x2+36)=(log_7)(100)	(−∞,∞)	Find the Domain log base 7 of x^2+36 = log base 7 of 100
(log_x)(3)	Domain:(0,1)∪(1,∞)	Find the Domain log base x of 3
(log_x)(−4)	∅	Find the Domain log base x of -4
(log_x)(y)=6	Domain:{[x∈ℝ,x>0,x≠1]}	Find the Domain log base x of y=6
m/4+m/3=14	Domain: *(−∞,∞)	Find the Domain m/4+m/3=14
m2+10mn+25*n2	see full solution →	Find the Domain m^2+10mn+25n^2
m2−25=0	Domain:(−∞,∞)	Find the Domain m^2-25=0
mx2+kx+m=0	Domain:(−∞,∞)	Find the Domain mx^2+kx+m=0
n/2−(3n)/4+(5n)/6=21	Domain: *(−∞,∞)	Find the Domain n/2-(3n)/4+(5n)/6=21
N/M=7/T	{(N,M,T)∈ℝ3:M≠0,T≠0}	Find the Domain N/M=7/T
(n−10)/(4n2)⋅(n2−36)/(n2−4n−60)	{[n∈ℝ,n≠−6,0,10]}	Find the Domain (n-10)/(4n^2)*(n^2-36)/(n^2-4n-60)
p2+2*q2=11	see full solution →	Find the Domain p^2+2q^2=11
ℝ3	{[(x,y,z),x,y,z∈ℝ]}	Find the Domain R^3
ax2+bx+c	(−∞,∞)	Find the Domain ax^2+bx+c
ax2+bx=0	Domain: *(−∞,∞)	Find the Domain ax^2+bx=0
d2−2*d=0	Domain:(−∞,∞)	Find the Domain d^2-2d=0
9/(2*x)−1/2=71/2	Domain: *(−∞,0)∪(0,∞)	Find the Domain 9/2x-1/2=71/2
9x2−6x+1=0	Domain: *(−∞,∞)	Find the Domain 9x^2-6x+1=0
(9x−36)/(7x−28)	$\text{Domain}: {x	x \in \mathbb{R}, x \neq 4}$
a2+3*a=0	Domain: *(−∞,∞)	Find the Domain a^2+3a=0
a2+7*a+10	Domain: *(−∞,∞)	Find the Domain a^2+7a+10
a2+8*a−308=0	Domain: *(−∞,∞)	Find the Domain a^2+8a-308=0
a2−8*a−4	Domain: *(−∞,∞)	Find the Domain a^2-8a-4
(a−6)/12=(a−2)/4	Domain: *(−∞,∞)	Find the Domain (a-6)/12=(a-2)/4
(a−b)/(a+b+c)=(a−2*b+c)/(a−b)	see full solution →	Find the Domain (a-b)/(a+b+c)=(a-2b+c)/(a-b)
(6−2x)/(2x+8)/(9−3*x)	Domain:(−∞,−4)∪(−4,3)∪(3,∞)	Find the Domain ((6-2x)/(2x+8))÷(9-3x)
Domain of (6x)/(x2−4)/(3x−9)/(2*x+4)	see full solution →	Find the Domain (6x)/((x^2-4)/((3x-9)/(2x+4)))
(6x+5)/(2x+7)	see full solution →	Find the Domain (6x+5)/(2x+7)
7/5+28/x	$\text{Domain: } {x	x \in \mathbb{R}, x \neq 0}$
7/(8x)+1/4=3/(4x)	$\text{Domain}: {x	x \in \mathbb{R}, x \neq 0}$
(7a)/3−(−1+3a)=8+(4*a)/3	(−∞,∞)	Find the Domain (7a)/3-(-1+3a)=8+(4a)/3
7x3−21x2−91*x+104	Domain: *(−∞,∞)	Find the Domain 7x^3-21x^2-91x+104
(7x−21)/(5x+15)⋅(14x+42)/(10x−30)	see full solution →	Find the Domain (7x-21)/(5x+15)*(14x+42)/(10x-30)
8/x=5/20	Domain: *{[x∈ℝ,x≠0]}	Find the Domain 8/x=5/20
2/a=(1−a)/(2*a−9)	see full solution →	Find the Domain 2/a=(1-a)/(2a-9)
1/2sin(2x−π/3)+1	Domain: *(−∞,∞)	Find the Domain 1/2*sin(2x-pi/3)+1
1/2x−1/3y=1	Domain:(−∞,∞)	Find the Domain 1/2x-1/3y=1
1/(2*x)+1/3=1/6	Domain:{[x∈ℝ,x≠0]}	Find the Domain 1/2x+1/3=1/6
1/(2*w)+2=4	Domain: *{[w∈ℝ,w≠0]}	Find the Domain 1/(2w)+2=4
1/(3*x2−27)	(−∞,−3)∪(−3,3)∪(3,∞)	Find the Domain 1/(3x^2-27)
2/(x−2)=8/(x+13)	{[x∈ℝ,x≠2,x≠−13]}	Find the Domain 2/(x-2)=8/(x+13)
2(2*x)−10⋅2+16=0	(−∞,∞)	Find the Domain 2^(2x)-10*2^x+16=0
2(3y−2)=3(2y+5)	(−∞,∞)	Find the Domain 2^(3y-2)=3^(2y+5)
200/(2+x2)	Domain: *(−∞,∞)	Find the Domain 200/(2+x^2)
23/(6*x−24)	Domain: *(−∞,4)∪(4,∞)	Find the Domain 23/(6x-24)
(2*π)/(π−7)	Domain: *(−∞,∞)	Find the Domain (2pi)/(pi-7)
(2x)/(y3)d(x)+(y2+3(x2))/(y4)*d(y)=0	{(x,y)∈ℝ2:y≠0}	Find the Domain
(2x)/(2x+3)−(2x)/(2x−3)=1	see full solution →	Find the Domain (2x)/(2x+3)-(2x)/(2x-3)=1
(2*x−3)/(x2+1)	Domain: *(−∞,∞)	Find the Domain (2x-3)/(x^2+1)
(2*x−6)/7	Domain: *(−∞,∞)	Find the Domain (2x-6)/7
1/3*(c−2)=7/3	Domain: *(−∞,∞)	Find the Domain 1/3*(c-2)=7/3
1/(3x)−1/(4x)+1/(12*x)=3	Domain:{[x∈ℝ,x≠0]}	Find the Domain 1/3x-1/4x+1/12x=3
1/(3x−1/4y−2)	{[(x,y)∈ℝ2,y≠12*x−8]}	Find the Domain 1/3x-1/4y-2
1/3x−1/6y=−2/3	Domain: *(−∞,∞)	Find the Domain 1/3x-1/6y=-2/3
−1/3y+4x=3	Domain: *(−∞,∞)	Find the Domain -1/3y+4x=3
1/3*y=4	Domain: *(−∞,∞)	Find the Domain 1/3y=4
ƒ(x)=1/(4*x−2)	$\text{Domain: } {x	x \in \mathbb{R}, x \neq \frac{1}{2}}$
1/(4*x−y)=6	$\text{Domain}: {(x, y)	y \neq 4x}$
1/49x2+1/9y2=1	Domain:[−7,7]	Find the Domain 1/49x^2+1/9y^2=1
1/(4*x)+8	(−∞,0)∪(0,∞)	Find the Domain 1/(4x)+8
1/(6k2)=1/(3k2)−1/k	Domain: *{[k∈ℝ,k≠0]}	Find the Domain 1/(6k^2)=1/(3k^2)-1/k
ƒ(x)=1/81x6−8/27x3+16/9	Domain: *(−∞,∞)	Find the Domain 1/81x^6-8/27x^3+16/9
1/(9*x)=3	Domain: *(−∞,0)∪(0,∞)	Find the Domain 1/9X=3
3/5=3/(10*d−12)	Domain: *{[d∈ℝ,d≠6/5]}	Find the Domain 3/5=3/10d-12
−3/5x+4/5=5/3x−13/3	Domain:(−∞,∞)	Find the Domain -3/5x+4/5=5/3x-13/3
3/x+6/(x−2)=12/(x2−2*x)	Domain:(−∞,0)∪(0,2)∪(2,∞)	Find the Domain 3/x+6/(x-2)=12/(x^2-2x)
3(x+1)+3(x−2)−3(x−3)+3(x−4)=750	(−∞,∞)	Find the Domain 3^(x+1)+3^(x-2)-3^(x-3)+3^(x-4)=750
(30x3−63x2+45x)/(4x4−8x3+7x2−12*x+9)	see full solution →	Find the Domain (30x^3-63x^2+45x)/(4x^4-8x^3+7x^2-12x+9)
350/(−4*x2)	Domain: *(−∞,0)∪(0,∞)	Find the Domain 350/(-4x^2)
37/(k2−k−30)	see full solution →	Find the Domain 37/(k^2-k-30)
(3a+2)/(2a−4)	$\text{Domain: } {a	a \in \mathbb{R}, a \neq 2}$
(3ax−n)/5=−4	Domain: *(−∞,∞)	Find the Domain (3ax-n)/5=-4
(3*q−2)/5=−4	Domain: *(−∞,∞)	Find the Domain (3q-2)/5=-4
(3r−9)/(4r2+8r)⋅(2r+4)/(18−6*r)	see full solution →	Find the Domain (3r-9)/(4r^2+8r)*(2r+4)/(18-6r)
(3x+6)/3−(2x−6)/5=2	(−∞,∞)	Find the Domain (3x+6)/3-(2x-6)/5=2
(3x−7)/(2x+1)	$\text{Domain}: {x	x \in \mathbb{R}, x \neq -\frac{1}{2}}$
4/(5*x)=36	$\text{Domain: } {x	x \in \mathbb{R}, x \neq 0}$
4/(5*x)=6	$\text{Domain: } {x	x \in \mathbb{R}, x \neq 0}$
4/(5K)+1/(10K)=180	Domain:{[K∈ℝ,K≠0]}	Find the Domain 4/(5K)+1/(10K)=180
4/p=16/24	Domain: *p∈ℝ,p≠0	Find the Domain 4/p=16/24
4+2(x+1)−48=0	Domain: *(−∞,∞)	Find the Domain 4^x+2^(x+1)-48=0
4+32=12⋅2	(−∞,∞)	Find the Domain 4^x+32=12*2^x
(4+9*y)/7=7	Domain: *(−∞,∞)	Find the Domain (4+9y)/7=7
Domain of (48x7−32x5−56x3)/(8x3)	Domain: *(−∞,0)∪(0,∞)	Find the Domain (48x^7-32x^5-56x^3)/(8x^3)
(4x−1)/(2x+1)	see full solution →	Find the Domain (4x-1)/(2x+1)
(4x−3)/5−(2x−3)/2=−2	Domain: *(−∞,∞)	Find the Domain (4x-3)/5-(2x-3)/2=-2
(4*y)/5	Domain: *(−∞,∞)	Find the Domain (4y)/5
ƒ(x)=(5x2+4)/(2x2−7)	see full solution →	Find the Domain (5x^2+4)/(2x^2-7)
5/(2*y)−1/y	Domain: *{[y∈ℝ,y≠0]}	Find the Domain 5/(2y)-1/y
5/(3*x)=1	Domain: *{[x∈ℝ,x≠0]}	Find the Domain 5/3x=1
Domain of 5/(3*x+6)	$\text{Domain: } {x	x \in \mathbb{R}, x \neq -2}$
5/(3y)+1⋅(−3/(4y))+5/2	$\text{Domain: } {y	y \in \mathbb{R}, y \neq 0}$
5/7=s()/49	Domain: *(−∞,∞)	Find the Domain 5/7=(is)/49
(52−x)/6	Domain: *(−∞,∞)	Find the Domain (52-x)/6
(5x)/6+(3y)/8=−1	(−∞,∞)	Find the Domain (5x)/6+(3y)/8=-1
(5*x)/9−8=x	Domain: *(−∞,∞)	Find the Domain (5x)/9-8=x
(5x+38x+21)/(3x2+22x+7)	${x	x \in \mathbb{R}, x \neq -7, x \neq -\frac{1}{3}}$
(5*x−10)/7	Domain: *(−∞,∞)	Find the Domain (5x-10)/7
(5*x−8)/(x2−25)	see full solution →	Find the Domain (5x-8)/(x^2-25)
(5*y−45)/(y2−81)	(−∞,−9)∪(−9,9)∪(9,∞)	Find the Domain (5y-45)/(y^2-81)
ƒ(x)=−6/(13*x)	$\text{Domain: } {x	x \in \mathbb{R}, x \neq 0}$
10y=16x−5	Domain: *(−∞,∞)	Find the Domain 10y=16x-5
11900=1200*(1.0625)	Domain:(−∞,∞)	Find the Domain 11900=1200(1.0625^t)
11k−15k	(−∞,∞)	Find the Domain 11k-15k
−11x+9y=12	Domain: *(−∞,∞)	Find the Domain -11x+9y=12
11x=2y−5	Domain:(−∞,∞)	Find the Domain 11x=2y-5
12abc2−30a2bc+12ab2*c	Domain: *{(a,b,c)∈ℝ3}	Find the Domain 12abc^2-30a^2bc+12ab^2c
12*e(−t/6)=0	Domain: *(−∞,∞)	Find the Domain 12e^((-t)/6)=0
12−5x=7x	Domain: *(−∞,∞)	Find the Domain 12-5x=7x
12x=134y	Domain: *(−∞,∞)	Find the Domain 12x=134y
12x−24y=48	Domain: *(−∞,∞)	Find the Domain 12x-24y=48
12x−3y=21	Domain: *(−∞,∞)	Find the Domain 12x-3y=21
14.95x+16.88y=91.63	Domain:(−∞,∞)	Find the Domain 14.95x+16.88y=91.63
140=(4*x+30)+y	Domain: *(−∞,∞)	Find the Domain 140=(4x+30)+y
144*y2+9	Domain: *(−∞,∞)	Find the Domain 144y^2+9
14x+4(8*x)−2=508	Domain: *(−∞,∞)	Find the Domain 14x+4*(8x)-2=508
−14*x+y=7	Domain:(−∞,∞)	Find the Domain -14x+y=7
15(1/(3x−8))	see full solution →	Find the Domain 15(1/3x-8)
15x−35=−5y	Domain: *(−∞,∞)	Find the Domain 15x-35=-5y
16*x2	(−∞,∞)	Find the Domain 16x^2
−16x2+y2−32x−14*y+17=0	Domain:(−∞,∞)	Find the Domain -16x^2+y^2-32x-14y+17=0
16x2+1=8x	Domain:(−∞,∞)	Find the Domain 16x^2+1=8x
16x2+25y2+32x−100y−284=0	Domain:[−6,4]	Find the Domain 16x^2+25y^2+32x^2-100y-284=0
16x2+40x+25	Domain: *(−∞,∞)	Find the Domain 16x^2+40x+25
16x2+9y2=144	Domain: *[−3,3]	Find the Domain 16x^2+9y^2=144
−16x2+9y2−144=0	Domain: *(−∞,∞)	Find the Domain -16x^2+9y^2-144=0
17.2*x12.86	Domain: *[0,∞)	Find the Domain 17.2x^12.86
17+x=67	Domain: *(−∞,∞)	Find the Domain 17+x=67
−17=5*u−2	Domain: *(−∞,∞)	Find the Domain -17=5u-2
−18a4b4−18a2b2+18ab−24a2b	see full solution →	Find the Domain -18a^4b^4-18a^2b^2+18ab-24a^2b
−18+4*m=10	Domain: *(−∞,∞)	Find the Domain -18+4m=10
−18x+81y=−72	Domain: *(−∞,∞)	Find the Domain -18x+81y=-72
18x+9y=36	Domain: *(−∞,∞)	Find the Domain 18x+9y=36
1y−2x=−3	Domain: *(−∞,∞)	Find the Domain 1y-2x=-3
−2(4x+3)=3(3y+4)	Domain: *(−∞,∞)	Find the Domain -2(4x+3)=3(3y+4)
2.2*x+y=12.5	Domain: *(−∞,∞)	Find the Domain 2.2x+y=12.5
−2(4x+1)=−8*x+2	Domain: *(−∞,∞)	Find the Domain -2(4x+1)=-8x+2
2a2−3a−2=0	Domain: *(−∞,∞)	Find the Domain 2a^2-3a-2=0
2cot2(3x)=7csc(3x−5)	see full solution →	Find the Domain 2cot(3x)^2=7csc(3x-5)
2(log_2)(x)+3(log_2)(2)=3*(log_2)(x)−(log_2)(1/32)	Domain:x>0	Find the Domain
2*m2+3=m	Domain:(−∞,∞)	Find the Domain 2m^2+3=m
2m3−16n3	see full solution →	Find the Domain 2m^3-16n^3
2t3−(t2−t−(2t−1)+4)	(−∞,∞)	Find the Domain 2t^3-(t^2-t-(2t-1)+4)
ƒ(x)=2√(,8x)⋅√(,8x2)	Domain:[0,∞)	Find the Domain 2 square root of 8xx square root of 8x^2
2x2+√(,7x+2)=0	Domain:[−2/7,∞)	Find the Domain 2x^2+ square root of 7x+2=0
2x2+15x+28	Domain: *(−∞,∞)	Find the Domain 2x^2+15x+28
−2x2+2x−3	Domain: *(−∞,∞)	Find the Domain -2x^2+2x-3
2x2+5x+3	Domain: *(−∞,∞)	Find the Domain 2x^2+5x+3
2x2+7x+3	Domain:(−∞,∞)	Find the Domain 2x^2+7x+3
2x2−10x4	Domain: *(−∞,∞)	Find the Domain 2x^2-10x^4
2x2−11x+15	Domain: *(−∞,∞)	Find the Domain 2x^2-11x+15
2x2−3x−7=−8	Domain: *(−∞,∞)	Find the Domain 2x^2-3x-7=-8
2*x2−8=0	Domain: *(−∞,∞)	Find the Domain 2x^2-8=0
2x3+x2−25x+12	Domain: *(−∞,∞)	Find the Domain 2x^3+x^2-25x+12
2+x*i=(x+1)+i	Domain:(−∞,∞)	Find the Domain 2+xi=(x+1)+i
2+x*z=(x+1)+z	Domain:(−∞,∞)	Find the Domain 2+xz=(x+1)+z
−2=2/(a−2)	$\text{Domain: } {a	a \in \mathbb{R}, a \neq 2}$
2÷3/5+3/5÷2+11/2÷6+6÷11/2	(−∞,∞)	Find the Domain 2÷(3/5)+(3/5)÷2+1 1/2÷6+6÷1 1/2
20(6000ln(e(2.5*t)))	(−∞,∞)	Find the Domain 20*(6000 natural log of e^(2.5t))
200⋅0.05+40=y	Domain: *(−∞,∞)	Find the Domain 200*0.05+40=y
−20x+5y=−10	Domain:(−∞,∞)	Find the Domain -20x+5y=-10
−21+3y=−4y	Domain: *(−∞,∞)	Find the Domain -21+3y=-4y
0.12x+0.07(6300−x)=560.000	Domain:(−∞,∞)	Find the Domain 0.12x+0.07(6300-x)=560.000
0.2(n−16)=0.4n	Domain: *(−∞,∞)	Find the Domain 0.2(n-16)=0.4n
0.2(x+2)−0.5(x+2)=0.3*x−0.6	Domain: *(−∞,∞)	Find the Domain 0.2(x+2)-0.5(x+2)=0.3x-0.6
0.3*x	Domain: *(−∞,∞)	Find the Domain 0.3x
0.46*y	Domain: *(−∞,∞)	Find the Domain 0.46y
0.4x−0.5y=3.7	Domain: *(−∞,∞)	Find the Domain 0.4x-0.5y=3.7
0.5(2n−3)−0.1=0.4(6+2n)	(−∞,∞)	Find the Domain 0.5(2n-3)-0.1=0.4(6+2n)
0.5x−0.7y=1.5	Domain: *(−∞,∞)	Find the Domain 0.5x-0.7y=1.5
0.65*x+y=0.5	Domain: *(−∞,∞)	Find the Domain 0.65x+y=0.5
0.6x+0.3y=2.1	Domain: *(−∞,∞)	Find the Domain 0.6x+0.3y=2.1
ƒ(x)=0.48*ln(x+1)+27	Domain: *(−1,∞)	Find the Domain 0=0.48 natural log of x+1+27
ƒ(x)=1/x	{[x∈ℝ,x≠0]}	Find the Domain 1x
1=−5/(9*x+5)	$\text{Domain}: {x	x \in \mathbb{R}, x \neq -\frac{5}{9}}$
100000=C*F⋅(1−(1/1.0075)360)/0.0075	Domain of CF:(−∞,∞)	Find the Domain 100000=(CF)((1-((1/1.0075)^360))/0.0075)
105+y=150	Domain: *(−∞,∞)	Find the Domain 105+y=150
10x+4y=40	Domain: *(−∞,∞)	Find the Domain 10x+4y=40
−10*x+7	Domain: *(−∞,∞)	Find the Domain -10x+7
10x−3y+15	${(x, y)	x \in \mathbb{R}, y \in \mathbb{R}}$
x8+80*x4−81=0	Domain: *(−∞,∞)	Find the Domain x^8+80x^4-81=0
(x+3)/(x−4)⋅(x2−2*x−8)/(x2−9)	see full solution →	Find the Domain (x+3)/(x-4)*(x^2-2x-8)/(x^2-9)
x2+y2−20y+100=y2−12y+36	y2−12y+36 is *(−∞,∞)	Find the Domain x^2+y^2-20y+100=y^2-12y+36
x2+y2−2x+4y−6361=0	[1−√(,6366),1+√(,6366)]	Find the Domain x^2+y^2-2x+4x-6361=0
x2+y2−8x+14y+65=36	Domain:[−2,10]	Find the Domain x^2+y^2-8x+14y+65=36
x2+10*x+5	Domain: *(−∞,∞)	Find the Domain x^2+10x+5
x2+11*x+24=0	Domain: *(−∞,∞)	Find the Domain x^2+11x+24=0
x2+15*x+14	Domain: *(−∞,∞)	Find the Domain x^2+15x+14
x2+16=0	Domain:(−∞,∞)	Find the Domain x^2+16=0
ƒ(x)=−x3+2x2+20x+24	Domain: *(−∞,∞)	Find the Domain -x^3+2x^2+20x+24
x3+4x2−17x−60=0	Domain: *(−∞,∞)	Find the Domain x^3+4x^2-17x-60=0
x3+6x2+8x	Domain: *(−∞,∞)	Find the Domain x^3+6x^2+8x
x3+8	(−∞,∞)	Find the Domain x^3+8
x3+i=0	Domain:x∈ℂ	Find the Domain x^3+i=0
x3−24x2+44x+235=0	Domain: *(−∞,∞)	Find the Domain x^3-24x^2+44x+235=0
x3−27=0	Domain: *(−∞,∞)	Find the Domain x^3-27=0
x3−3x2−49x+147=0	Domain:(−∞,∞)	Find the Domain x^3-3x^2-49x+147=0
x3−4x2−7x−35=0	Domain:(−∞,∞)	Find the Domain x^3-4x^2-7x-35=0
ƒ(x)=−x3−8x2−19x−12	Domain: *(−∞,∞)	Find the Domain -x^3-8x^2-19x-12
x4+64*y4	{(x,y)∈ℝ2}	Find the Domain x^4+64y^4
x4−6x3+13x2−24*x+36	Domain: *(−∞,∞)	Find the Domain x^4-6x^3+13x^2-24x+36
x4−625=0	Domain: *(−∞,∞)	Find the Domain x^4-625=0
2x−4y=10	Domain:(−∞,∞)	Find the Domain 2x-4y=10
2x(3y(4x))+3x(6y−4)	see full solution →	Find the Domain 2x(3y*(4x))+3x(6y-4)
2x(4−x)=8	Domain: *(−∞,∞)	Find the Domain 2x(4-x)=8
2x(x−2)+1=1−2*x	Domain: *(−∞,∞)	Find the Domain 2x(x-2)+1=1-2x
ƒ(x)=(2*x−3)/5	Domain: *(−∞,∞)	Find the Domain 2x-3/5
(2*x⋅4)/3−2=160	Domain: *(−∞,∞)	Find the Domain (2x*4)/3-2=160
2*x+12−80=0	Domain: *(−∞,∞)	Find the Domain 2x+12-80=0
2x+2y	${(x, y)	x \in \mathbb{R}, y \in \mathbb{R}}$
2x+2y=22*(2)	Domain: *(−∞,∞)	Find the Domain 2x+2y=22(2)
2x+3(8)=12	Domain:(−∞,∞)	Find the Domain 2x+3(8)=12
2x+3y=12	Domain:(−∞,∞)	Find the Domain 2x+3y=12
2x+3y=4	Domain: *(−∞,∞)	Find the Domain 2x+3y=4
{[2x−2y−3=0],[x−y−10=0])	No solution	Solve Using an Inverse Matrix 2x-2y-3=0 , x-y-10=0
2x+3y=7	Domain: *(−∞,∞)	Find the Domain 2x+3y=7
2x+3y=9	(−∞,∞)	Find the Domain 2x+3y=9
2x+3y−6=0	Domain:(−∞,∞)	Find the Domain 2x+3y-6=0
−2x+4y=12	Domain: *(−∞,∞)	Find the Domain -2x+4y=12
2x+4y=16	Domain: *(−∞,∞)	Find the Domain 2x+4y=16
2x+4y=36	Domain: *(−∞,∞)	Find the Domain 2x+4y=36
2x+4y=4	Domain: *(−∞,∞)	Find the Domain 2x+4y=4
2x+5=35−4x	Domain:(−∞,∞)	Find the Domain 2x+5=35-4x
2*x+5−x−3	Domain: *(−∞,∞)	Find the Domain 2x+5-x-3
2x+5y=10	Domain:(−∞,∞)	Find the Domain 2x+5y=10
2x+5y=28	Domain: *(−∞,∞)	Find the Domain 2x+5y=28
2x+5y=36	Domain:(−∞,∞)	Find the Domain 2x+5y=36
2x+5y=800	Domain: *(−∞,∞)	Find the Domain 2x+5y=800
2x+6y=12	Domain: *(−∞,∞)	Find the Domain 2x+6y=12
2x+7y=18	Domain:(−∞,∞)	Find the Domain 2x+7y=18
2x+8y=3	Domain: *(−∞,∞)	Find the Domain 2x+8y=3
2x+8y=−6	Domain: *(−∞,∞)	Find the Domain 2x+8y=-6
ƒ(x)=22/(x−8)	$\text{Domain: } {x	x \in \mathbb{R}, x \neq 8}$
23*x−23=55	Domain: *(−∞,∞)	Find the Domain 23x-23=55
25c2+60c+36	Domain:(−∞,∞)	Find the Domain 25c^2+60c+36
25+0.40*x	Domain: *(−∞,∞)	Find the Domain 25+0.40x
253	{0,1,2,3,4,5,6}	Find the Domain 253(seven)
256*x20−81	(−∞,∞)	Find the Domain 256x^20-81
25x+35y=1275	Domain: *(−∞,∞)	Find the Domain 25x+35y=1275
27−6/(7x)=−6/(7x)+27	Domain: *{[x∈ℝ,x≠0]}	Find the Domain 27-6/7x=-6/7x+27
270=5.50*(40)+b	Domain: *(−∞,∞)	Find the Domain 270=5.50(40)+b
28=0.48*ln(x+1)+27	Domain:(−1,∞)	Find the Domain 28=0.48 natural log of x+1+27
29*x+23	Domain: *(−∞,∞)	Find the Domain 29x+23
2as=(v_ƒ)2−(v_o)2	Domain:{a,s,(v_ƒ),(v_o)}∈ℝ	Find the Domain 2as=vf^2-vo^2
2*k−3=10	Domain: *(−∞,∞)	Find the Domain 2k-3=10
2l+2w=90	Domain: *{[l,0<l<45]}	Find the Domain 2l+2w=90
2*ln(x)	Domain: *(0,∞)	Find the Domain 2 natural log of x
2*(log_)(x)−(log_)(4)=0	Domain:x>0	Find the Domain 2 log of x- log of 4=0
2m−5n	see full solution →	Find the Domain 2m-5n
2P√(,(BRAG)/(X*Y))=M	see full solution →	Find the Domain 2P square root of (BRAG)/(Xy)=M
2*s+5=7/9	Domain: *(−∞,∞)	Find the Domain 2s+5=7/9
2sin(x)cos(x)=1	(−∞,∞)	Find the Domain 2sin(x)cos(x)=1
−2u−3w+v	Domain:{(u,v,w)∈ℝ3}	Find the Domain -2u-3w+v
2*u−8=10	Domain: *(−∞,∞)	Find the Domain 2u-8=10
2*v+7=3	Domain: *(−∞,∞)	Find the Domain 2v+7=3
2w−3W=65	Domain: *(−∞,∞)	Find the Domain 2w-3*W=65
2*y+x=12	Domain: *(−∞,∞)	Find the Domain 2y+x=12
2*y=0	Domain:(−∞,∞)	Find the Domain 2y=0
2−y=−3	Domain: *(−∞,∞)	Find the Domain 2-y=-3
2y=3x	Domain: *(−∞,∞)	Find the Domain 2y=3x
2y=5x+1	Domain: *(−∞,∞)	Find the Domain 2y=5x+1
2*y=6−10	Domain:(−∞,∞)	Find the Domain 2y=6-10
2y=6x+8	Domain: *(−∞,∞)	Find the Domain 2y=6x+8
2*y=x+4	Domain: *(−∞,∞)	Find the Domain 2y=x+4
2y−1=3x+7	Domain: *(−∞,∞)	Find the Domain 2y-1=3x+7
2y−12x=4	(−∞,∞)	Find the Domain 2y-12x=4
2y−2x=2	Domain: *(−∞,∞)	Find the Domain 2y-2x=2
2*y−x=6	Domain: *(−∞,∞)	Find the Domain 2y-x=6
2*z+y=−3	Domain: *(−∞,∞)	Find the Domain 2z+y=-3
2x−4y=8	Domain: *(−∞,∞)	Find the Domain 2x-4y=8
2x−5y=11	Domain:(−∞,∞)	Find the Domain 2x-5y=11
(	6x-1	)
−2*x=y−3	Domain: *(−∞,∞)	Find the Domain -2x=y-3
2*x−16=0	Domain:(−∞,∞)	Find the Domain 2x-16=0
2x−3(−4+24)=−2	Domain: *(−∞,∞)	Find the Domain 2x-3(-4+24)=-2
2*x−30	Domain:(−∞,∞)	Find the Domain 2x-30
2x−3y	{(x,y)∈ℝ2}	Find the Domain 2x-3y
2x−3y+12=0	Domain:(−∞,∞)	Find the Domain 2x-3y+12=0
2x−3y+6	{(x,y)∈ℝ2}	Find the Domain 2x-3y+6
2x−3y+z=0	{[(x,y,z)∈ℝ3,2x−3y+z=0]}	Find the Domain 2x-3y+z=0
2x−3y=0	Domain:(−∞,∞)	Find the Domain 2x-3y=0
2x−3y=18	Domain: *(−∞,∞)	Find the Domain 2x-3y=18
2x−3y=−2	Domain:(−∞,∞)	Find the Domain 2x-3y=-2
2x−3y=−30	Domain: *(−∞,∞)	Find the Domain 2x-3y=-30
(x−2)/5=(x+1)/3	(−∞,∞)	Find the Domain (x-2)/5=(x+1)/3
(x−5)/(4x+8)⋅(12x2+32*x+16)	$\text{Domain: } {x	x \in \mathbb{R}, x \neq -2}$
(x−8)/(x−7)=0	$\text{Domain: } {x	x \in \mathbb{R}, x \neq 7}$
(x*y)/2=y	Domain:(−∞,∞)	Find the Domain (xy)/2=y
x*y+y=x2	$\text{Domain}: {x	x \in \mathbb{R}, x \neq -1}$
y/(y2−2*y)	$\text{Domain: } {y	y \in \mathbb{R}, y \neq 0, y \neq 2}$
y2−4x+4y−4=0	Domain:[−2,∞)	Find the Domain y^2-4x+4y-4=0
y2−6y−10x+74=0	Domain:[6.5,∞)	Find the Domain y^2-6y-10x+74=0
y2−6y−10x−56=0	Domain:(−∞,∞)	Find the Domain y^2-6y-10x-56=0
y3+125	Domain: *(−∞,∞)	Find the Domain y^3+125
y3−3.55*y2+0.8=0	Domain:(−∞,∞)	Find the Domain y^3-3.55y^2+0.8=0
z/6+6=8−z/6	Domain: *(−∞,∞)	Find the Domain z/6+6=8-z/6
z4−21*z2−100=0	(−∞,∞)	Find the Domain z^4-21z^2-100=0
z4−50*z2+49=0	(−∞,∞)	Find the Domain z^4-50x^2+49=0
0.05x+1y+5*z−100=0	{(x,y,z)∈ℝ3}	Find the Domain 0.05x+1y+5z-100=0
2*x=10	Domain: *(−∞,∞)	Find the Domain 2x=10
2*x=50	Domain: *(−∞,∞)	Find the Domain 2x=50
2*x=x−a	Domain: *(−∞,∞)	Find the Domain 2x=x-a
x2+2*x−3=0	Domain:(−∞,∞)	Find the Domain x^2+2x-3=0
ƒ(x)=−x2+33	Domain: *(−∞,∞)	Find the Domain -x^2+33
x2−3*x−28=0	Domain: *(−∞,∞)	Find the Domain x^2-3x-28=0
2x+4y=8	Domain: *(−∞,∞)	Find the Domain 2x+4y=8
−x+5*y=10	Domain: *(−∞,∞)	Find the Domain -x+5y=10
[[1,5,−6],[1,6,5],[2,8,7]]	see full solution →	[Find Reduced Row Echelon Form [[1,5,-6],[1,6,5],[2,8,7]]](https://corca.app/doc/yjxQSUtvZ5DQfmNGoN8J8)
y=3*x+10	Domain: *(−∞,∞)	Find the Domain y=3x+10
3*x−y=4	Domain: *(−∞,∞)	Find the Domain 3x-y=4
2x−3y=12	Domain: *(−∞,∞)	Find the Domain 2x-3y=12
y−2*x=3	Domain: *(−∞,∞)	Find the Domain y-2x=3
2x+3y=5	Domain: *(−∞,∞)	Find the Domain 2x+3y=5
3x+5y=15	Domain: *(−∞,∞)	Find the Domain 3x+5y=15
y=5*x−4	Domain: *(−∞,∞)	Find the Domain y=5x-4
3x+6y=12	Domain:(−∞,∞)	Find the Domain 3x+6y=12
x−3*y=6	Domain:(−∞,∞)	Find the Domain x-3y=6
[[1,0],[0,1]]	[[1,0],[0,1]]	[Find the Inverse [[1,0],[0,1]]](https://corca.app/doc/JK-9uVtfSwOk5W4YZ4mAg)
[[−4,6],[8,−6]]	see full solution →	[Find the Eigenvectors/Eigenspace [[-4,6],[8,-6]]](https://corca.app/doc/G8ZGPcq0o2E_vUgdSRw5o)
𝒫*({1,2})	{∅,{1},{2},{1,2}}	Find the Power Set (1,2)
3x+4y=−12	Domain: *(−∞,∞)	Find the Domain 3x+4y=-12
x+3*y=9	(−∞,∞)	Find the Domain x+3y=9
−x+3*y=9	Domain: *(−∞,∞)	Find the Domain -x+3y=9
y=2*x−14	Domain: *(−∞,∞)	Find the Domain y=2x-14
S={[[−7],[5],[1]],[[−6],[5],[0]]}	S* is linearly independent	[Determine if Linearly Dependent s={[[-7],[5],[1]],[[-6],[5],[0]]}](https://corca.app/doc/RW3bjUPZ3CgXSktAd9Xa1)
y=2*x	x*([1],[2])	Write as a Vector Equality y=2x , y=2x
y=1/(3*x−4)	$\text{Domain: } {x	x \neq \frac{4}{3}}$
[[4,0,1],[2,3,2],[1,0,4]]	3, 5$	[Find the Eigenvalues [[4,0,1],[2,3,2],[1,0,4]]](https://corca.app/doc/Tf40eheSUBSGXJ102409A)
[[6,−13],[−13,34]]	see full solution →	[Find the Inverse [[6,-13],[-13,34]]](https://corca.app/doc/IjZ8gdzyJYxx-IECiKXMB)
2x−3y=9	Domain: *(−∞,∞)	Find the Domain 2x-3y=9
y=(log_)(x)	Domain: *(0,∞)	Find the Domain y = log of x
−2x−3y=−7	Domain: *(−∞,∞)	Find the Domain -2x-3y=-7
−x+4*y=8	Domain: *(−∞,∞)	Find the Domain -x+4y=8
y=x2+4x−5,y=4x+4	([x2+4x−5],[4x+4])	Write as a Vector Equality y=x^2+4x-5 , y=4x+4
x−2*y=7	Domain:(−∞,∞)	Find the Domain x-2y=7
[[2,1],[3,2]]	[[2,−1],[−3,2]]	[Find the Inverse [[2,1],[3,2]]](https://corca.app/doc/vMftznlkG4p-6xDUIMV6A)
det([[2,−1],[4,5]]*[[3],[7]])	Undefined (not a square matrix)	[Find the Determinant of the Resulting Matrix [[2,-1],[4,5]][[3],[7]]](https://corca.app/doc/D-6KRdTP-Ewc7aaXqCgbm)
y−2*x=0	0* is *(−∞,∞)	Find the Domain y-2x=0
y=3/(2*x−1)	$\text{Domain: } {x	x \neq \frac{1}{2}}$
5x−4y=20	Domain: *(−∞,∞)	Find the Domain 5x-4y=20
2*x−y=0	Domain: *(−∞,∞)	Find the Domain 2x-y=0
3x+2y=8	Domain: *(−∞,∞)	Find the Domain 3x+2y=8
y=8*x+2	Domain: *(−∞,∞)	Find the Domain y=8x+2
S={[[6],[2],[1]],[[4],[−3],[1]]}	Linearly Independent	[Determine if Linearly Dependent s={[[6],[2],[1]],[[4],[-3],[1]]}](https://corca.app/doc/UhBgGiE05OBYFt8qxqmSO)