Find the Domain 17+x=67

Problem

17+x=67

Solution

1. Identify the type of expression or equation provided. The equation $17 + x = 67i*s(a)*l*i*n*e*a*r*e*q*u*a*t*i*o*n*i*n*v*o*l*v*i*n*g*a*s(i)*n*g*l*e*v*a*r*i*a*b*l*e$.

2. Determine if there are any restrictions on the variable. In a linear equation of this form, there are no denominators containing variables, no square roots of negative numbers, and no logarithms.

3. Conclude the domain based on the lack of restrictions. Since the expression $17 + xi*s(d(e))*ƒ*i*n*e*d(ƒ)*o*r*a*l*l*r*e*a*l*n*u*m*b*e*r*s,t*h*e*v*a*r*i*a*b*l*e$ can take any value on the real number line.

Final Answer

Domain: *(−∞,∞)

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