Clearing denominators in x/(x + 3) = -3/(x + 3) + 2 gives the candidate x = -3. Which statement about x = -3 is correct?

Clearing denominators in $x^2/(x-8)=64/(x-8)$ gives x = 8 and x = -8. Which candidate is extraneous?

Clearing denominators in $x^2/(x-5)=25/(x-5)$ gives x = 5 and x = -5. Which candidate is extraneous?

Before solving $10/(x^2-36)=2/(x-6)$, which values of x must be excluded?

Clearing denominators in x/(x - 2) = 2/(x - 2) + 2 gives the candidate x = 2. Which statement about x = 2 is correct?

Clearing denominators in x/(x - 2) = 2/(x - 2) + 4 gives the candidate x = 2. Which statement about x = 2 is correct?

A student solves $7/(x-5)=7/(x^2-25)$ by cross multiplying, reaches 7(x - 5)(x + 4) = 0 with candidates x = 5 and x = -4, and reports both as solutions. What is the correct solution set?

Clearing denominators in $x^2/(x+7)=49/(x+7)$ gives x = 7 and x = -7. Which candidate is extraneous?

A student solves $4/(x-6)=4/(x^2-36)$ by cross multiplying, reaches 4(x - 6)(x + 5) = 0 with candidates x = 6 and x = -5, and reports both as solutions. What is the correct solution set?

Clearing denominators in $x^2/(x-6)=36/(x-6)$ gives x = 6 and x = -6. Which candidate is extraneous?

Before solving $6/(x^2-4)=1/(x-2)$, which values of x must be excluded?

Clearing denominators in x/(x - 6) = 6/(x - 6) + 3 gives the candidate x = 6. Which statement about x = 6 is correct?

Clearing denominators in x/(x - 5) = 5/(x - 5) + 5 gives the candidate x = 5. Which statement about x = 5 is correct?

Clearing denominators in x/(x - 6) = 6/(x - 6) + 6 gives the candidate x = 6. Which statement about x = 6 is correct?

A student solves $6/(x-1)=6/(x^2-1)$ by cross multiplying, reaches 6x(x - 1) = 0 with candidates x = 0 and x = 1, and reports both as solutions. What is the correct solution set?

Before solving $8/(x^2-49)=3/(x-7)$, which values of x must be excluded?

Clearing denominators in $x^2/(x-3)=9/(x-3)$ gives x = 3 and x = -3. Which candidate is extraneous?

Clearing denominators in $x^2/(x-9)=81/(x-9)$ gives x = 9 and x = -9. Which candidate is extraneous?

Clearing denominators in x/(x - 3) = 3/(x - 3) + 7 gives the candidate x = 3. Which statement about x = 3 is correct?

Before solving $8/(x^2-25)=3/(x-5)$, which values of x must be excluded?