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To solve the equation \( D = \frac{c - h}{q} \) for \( c \), follow these steps:

1. **Multiply both sides by \( q \)** to eliminate the fraction:
   \[
   D \cdot q = c - h
   \]

2. **Add \( h \) to both sides** to solve for \( c \):
   \[
   c = D \cdot q + h
   \]

So the equation solved for \( c \) is:
\[
c = Dq + h
\]

Would you like any further explanation or have other questions?

### Related Questions:
1. What is the interpretation of \( c \) in a practical context based on this equation?
2. If \( D \) and \( h \) are both zero, what happens to \( c \)?
3. How does the value of \( q \) affect the value of \( c \)?
4. Can you rearrange the formula to solve for \( q \) instead?
5. What are some real-world applications where you might use this formula?

**Tip:** Always double-check your algebraic manipulations to ensure accuracy, especially when rearranging equations.

Learn how to solve the equation D = (c - h) / q for c step-by-step with a detailed solution. This problem covers algebraic concepts such as equation solving. Suitable for students in Grades 9-12.

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