https://file.aiquickdraw.com/mathbot/file/17301530146055fsitgau.jpg

The equation provided in the image is:

\[
-23 = -4a + 1
\]

To solve for \( a \), follow these steps:

1. **Isolate** the term containing \( a \) by moving the constant on the right side to the left:
   \[
   -23 - 1 = -4a
   \]
   Simplifying this gives:
   \[
   -24 = -4a
   \]

2. **Divide** both sides by \(-4\) to solve for \( a \):
   \[
   a = \frac{-24}{-4}
   \]
   \[
   a = 6
   \]

So, the solution is:
\[
a = 6
\]

Would you like more details on this solution, or do you have any other questions?

Here are some related questions you might consider:
1. What if the constant term was different? How would that affect \( a \)?
2. How do you solve similar equations with positive coefficients for \( a \)?
3. What if \( a \) was in a fraction? How would you approach it?
4. How can we check the solution for correctness?
5. How would this change if we had \( a^2 \) instead of \( a \)?

**Tip:** When solving linear equations, start by isolating the variable term, then use division or multiplication to solve for the variable.

Learn how to solve the linear equation -23 = -4a + 1 with a step-by-step solution. This example demonstrates the process of isolating the variable and solving for a, suitable for students in Grades 6-8.

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