Solve for

P

in terms of

A

and

I

.

A

=

P

+

I

To solve for \( P \) in terms of \( A \) and \( I \), start with the equation:

\[
A = P + I
\]

Subtract \( I \) from both sides to isolate \( P \):

\[
P = A - I
\]

So, the solution is:

\[
P = A - I
\]

Would you like more details on this, or do you have any questions? Here are five related questions that might interest you:

1. How do you solve for \( I \) in terms of \( A \) and \( P \)?
2. Can you solve for \( A \) in a different equation, such as \( A = P \times I \)?
3. What is the interpretation of \( P \) and \( I \) in this equation?
4. How can you apply this formula in real-world financial calculations?
5. What if the equation involved an additional term, like \( A = P + I + C \)?

**Tip:** When solving for a variable, always aim to isolate the variable on one side of the equation by performing inverse operations.

Learn how to solve the equation A = P + I for P in terms of A and I with a detailed step-by-step solution. This problem covers basic algebraic concepts and equation solving methods. Suitable for students in Grades 7-9.

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