To solve the equation \(2F - G = \frac{D}{h}\) for \(D\), follow these steps:

1. Multiply both sides by \(h\) to eliminate the fraction:
   \[
   h(2F - G) = D
   \]

Thus, the solution for \(D\) is:
\[
D = h(2F - G)
\]

If you have any questions or need further details, feel free to ask! Here are some related questions you might consider:

1. What are the implications of the variables \(F\), \(G\), and \(h\) in a real-world context?
2. How would the equation change if we needed to solve for \(h\) instead?
3. Can you provide an example using specific values for \(F\), \(G\), and \(h\)?
4. What are potential applications of this equation in physics or engineering?
5. How can we graph this equation to visualize the relationship between the variables?

**Tip:** Always check if the units of each variable are consistent when applying the equation in real-world scenarios.

Discover how to solve the equation 2F - G = D/h for D with a step-by-step guide. This solution emphasizes key algebraic principles and provides insights into the relationships between the variables F, G, and h. Ideal for Grades 7-9.

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