Solve the equation: \( h / 9=7 \). A. \( h=1^{2} / 7 \) B. \( h=63 \) C. \( h=7 / 9 \) D. \( h=-63 \)

To solve the equation \( h / 9 = 7 \), you can multiply both sides by 9 to isolate \( h \): \[ h = 7 \times 9 \] Calculating that gives: \[ h = 63 \] So the correct answer is B. \( h=63 \). Here’s a little tip: Always remember to perform the same operation on both sides of the equation to keep things balanced. It’s like riding a seesaw—if one side goes up, the other should follow! If you're curious about similar equations, don't forget about expressions like \( ax = b \). Just isolate \( x \) by dividing both sides by \( a \). This fundamental principle is everywhere in algebra, making it essential for problem-solving. Keep practicing, and you’ll be a pro in no time!