To solve the equation \( H - 3q = gr \) for \( g \), follow these steps:

1. **Isolate the term containing \( g \)**:  
   \[
   H - 3q = gr
   \]

2. **Divide both sides of the equation by \( r \)** to solve for \( g \):  
   \[
   g = \frac{H - 3q}{r}
   \]

So, the solution for \( g \) is:
\[
g = \frac{H - 3q}{r}
\]

Would you like a detailed explanation, or do you have any questions?

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Here are 5 related questions you might find interesting:

1. What happens to \( g \) if \( r = 0 \)?
2. How would the equation change if \( g \) were negative?
3. Can you solve for \( r \) instead of \( g \)?
4. What if the equation were \( H + 3q = gr \)? How would that change the solution for \( g \)?
5. How does changing the value of \( H \) affect the value of \( g \)?

**Tip:** When solving for a variable, always look to isolate that variable on one side of the equation.

Discover how to solve the algebraic equation H - 3q = gr for the variable g. This problem involves isolating the variable g and using basic algebraic techniques. Perfect for students in Grades 8-10 looking to strengthen their equation-solving skills.

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