If , what is the value of ? Distribute first, then compare constants on both sides.
- (correct answer)
Explanation: We need to find in the equation . First, distribute on the left side: . So the equation becomes . Since the terms are equal on both sides, we can compare constants: , which gives us . The key insight is that once we have the same coefficient for on both sides, we only need to match the constant terms. This type of problem tests your ability to recognize when expressions are equivalent.