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To solve for \( h \) in the area formula given:

**Area formula**:
\[
A = b \cdot h
\]

We want to isolate \( h \) on one side of the equation. To do this, we can divide both sides by \( b \) (assuming \( b \neq 0 \)):

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

**Solution**:
\[
h = \frac{A}{b}
\]

This expresses \( h \) in terms of \( A \) (the area) and \( b \) (the base).

Would you like more details or have further questions?

Here are five related questions you might explore:
1. If \( A = 50 \) and \( b = 10 \), what is \( h \)?
2. How would you solve for \( b \) if \( h \) and \( A \) are known?
3. What does the formula represent geometrically?
4. How does this formula change if the shape is a triangle rather than a rectangle?
5. How can this equation be used in real-life applications involving area?

**Tip**: To isolate a variable, perform inverse operations to "move" other variables to the opposite side of the equation.

Solve for h (rewrite the area formula as solving for the unknown variable which is the h) given Area formula: A = b * h.

Learn how to isolate the variable h in the area formula A = b * h, allowing you to solve for the height given the area and base. This step-by-step guide is suitable for middle school students, covering core algebraic concepts.

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