It looks like you're trying to solve for \( C \) or get an expression for \( C \) in the equation \( B = C - A \).

To solve for \( C \):

\[
B = C - A
\]

Add \( A \) to both sides:

\[
B + A = C
\]

Thus, the expression for \( C \) is:

\[
C = B + A
\]

If you need further clarification or have specific values for \( B \) or \( A \), feel free to share them!

Would you like to explore more details or ask any questions?

Here are five related questions you might consider:
1. How do you solve for \( A \) if \( C \) and \( B \) are known?
2. Can you rearrange this equation for \( B \)?
3. How would you apply this formula if \( B = 10 \) and \( A = 5 \)?
4. What are some practical applications of this equation?
5. How would the equation change if \( B \), \( C \), and \( A \) were vectors?

**Tip**: Always check your units when solving for physical quantities to ensure consistency across your calculations!

Learn how to solve for C in the equation B = C - A. This tutorial explains step-by-step how to rearrange the equation to find C, making it easy for students to understand basic algebra. Suitable for students in Grades 6-8.

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