https://file.aiquickdraw.com/mathbot/file/1726154109437cgeje93r.jpg

The equation provided in the image is:

\[
2 = \frac{a}{2B + q}
\]

To solve this equation for one of the variables, such as \(a\), \(B\), or \(q\), we need to know which variable you want to solve for. I'll proceed with solving for \(a\) as an example:

### Solving for \(a\):

To isolate \(a\), we can multiply both sides of the equation by \((2B + q)\):

\[
2 \cdot (2B + q) = a
\]

Simplifying the right side gives:

\[
a = 2(2B + q) = 4B + 2q
\]

So, \(a = 4B + 2q\).

If you want to solve for a different variable or have further questions, please let me know!

### Would you like more details or have any questions?

Here are 5 related questions that you might find helpful:

1. How do you solve for \(B\) in this equation?
2. How do you solve for \(q\) in this equation?
3. What is the general method for isolating a variable in an equation?
4. Can you provide examples of similar equations?
5. What happens to the solution if \(B\) or \(q\) is equal to zero?

**Tip:** Always check which variable you need to solve for and consider cross-multiplying if dealing with a fraction.

Solve for a in the equation: 2 = a / (2B + q)

Learn how to solve for a in the equation 2 = a / (2B + q). This problem covers basic algebra concepts, including cross-multiplication and equation manipulation. Suitable for students in Grades 9-12.

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