An equation is shown below. 

A=3/m-7 

Select the equivalent equation.

To find the equivalent equation for \( A = \frac{3}{m} - 7 \), we can rewrite it in different forms or simplify it.

One possible way is to isolate \( \frac{3}{m} \) by adding 7 to both sides:

\[
A + 7 = \frac{3}{m}
\]

This is an equivalent equation. Another approach would be to multiply both sides by \( m \) to eliminate the fraction:

\[
m(A + 7) = 3
\]

Thus, \( m(A + 7) = 3 \) is another equivalent equation.

Would you like to see the steps in more detail or clarify something further?

### Related questions:
1. How would you solve for \( m \) in the equation \( A = \frac{3}{m} - 7 \)?
2. What happens if \( m = 0 \) in the original equation?
3. Can you explain how to graph \( A = \frac{3}{m} - 7 \)?
4. How does multiplying by \( m \) change the equation?
5. What would the equation look like if \( A \) were set equal to a specific value, like 5?

**Tip:** When manipulating equations, remember to perform the same operation on both sides to keep them balanced.

An equation is shown below.

A = 3/m - 7

Select the equivalent equation.

Discover how to manipulate and find equivalent equations for A = 3/m - 7. This problem covers algebraic concepts such as rational expressions and equation balancing. Suitable for students in Grades 8-10.

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