Solve for x x^(2-15x+50)=0

Problem

x(2−15*x+50)=0

Solution

1. Analyze the equation structure. The equation is in the form xa=0 For any power of x to equal zero, the base x must be equal to zero, provided the exponent is positive.

2. Set the base equal to zero.

x=0

3. Verify the exponent at x=0 Substitute x=0 into the exponent 2 - 15x + 50t*o*e*n*s(u)*r*e*i*t*i*s(n)*o*t*z*e*r*o*o*r*n*e*g*a*t*i*v*e,a*s()^0i*s(i)*n*d(e)*t*e*r*m*i*n*a*t*e*a*n*d^{-n}$ is undefined.

2−15*(0)+50=52

4. Confirm the result. Since 0=0 the value x=0 is the solution.

Final Answer

x=0

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