To solve for \( a \) in the equation \( n = (b + d^2)a \), we’ll isolate \( a \) by dividing both sides by \( b + d^2 \):

\[
n = (b + d^2)a
\]

Divide both sides by \( b + d^2 \):

\[
a = \frac{n}{b + d^2}
\]

Thus, the solution for \( a \) is:

\[
a = \frac{n}{b + d^2}
\]

Would you like further explanation on any of these steps? 

### Related Questions:
1. How do you solve for \( b \) in a similar equation \( n = (b + d^2)a \)?
2. What happens if \( b + d^2 = 0 \) in this equation?
3. How would this solution change if the equation was \( n = (b + d)a \)?
4. Can this equation be solved for \( d \) instead of \( a \)?
5. What is the process to verify this solution?

### Tip:
When isolating a variable, remember to perform the same operation on both sides of the equation to maintain equality.

Understand how to isolate and solve for the variable a in the algebraic equation n = (b + d^2)a. This solution involves dividing both sides by b + d^2, providing a straightforward method for students in Grades 8-10 to master equation solving techniques.

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