To solve the equation \( A = bh \) for \( h \), you need to isolate \( h \) on one side of the equation.

Given:
\[
A = bh
\]

To solve for \( h \), divide both sides of the equation by \( b \) (assuming \( b \neq 0 \)):

\[
h = \frac{A}{b}
\]

So, \( h = \frac{A}{b} \).

Would you like more details, or do you have any questions? Here are some related questions:

1. What happens if \( b = 0 \) in the equation \( A = bh \)?
2. How do you interpret the equation \( A = bh \) geometrically?
3. How does the value of \( h \) change as \( A \) increases, assuming \( b \) is constant?
4. Can \( h \) be negative in the equation \( A = bh \)?
5. How would you solve \( A = bh + c \) for \( h \)?

**Tip:** When solving for a variable, always perform the same operation on both sides of the equation to maintain equality.

Learn how to solve the equation A = bh for h with a detailed step-by-step solution. This problem covers key algebraic concepts, including solving linear equations. Suitable for students in Grades 7-9.

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