https://file.aiquickdraw.com/mathbot/file/172613550085875y5cf4e.jpg

The equation provided in the image is:

\[
w = v - u + t
\]

We need to solve for \( t \) in terms of \( u \), \( v \), and \( w \).

### Step-by-Step Solution

1. **Start with the equation:**
   \[
   w = v - u + t
   \]

2. **Isolate \( t \) on one side:**
   Subtract \( v \) and add \( u \) to both sides:
   \[
   w - v + u = t
   \]

3. **Rewrite the equation to express \( t \):**
   \[
   t = w - v + u
   \]

### Final Answer

\[
t = w - v + u
\]

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

Here are some related questions you might find helpful:

1. How do you solve equations with multiple variables?
2. What methods are used to isolate a variable in an equation?
3. How can I check if my solution is correct?
4. What are some applications of solving equations in real-world problems?
5. How do inverse operations help in solving equations?

**Tip:** Always double-check your solution by plugging it back into the original equation!

Solve for t in terms of u, v, and w using the equation w = v - u + t.

Learn how to solve for t in terms of u, v, and w using the algebraic equation w = v - u + t. This problem focuses on key algebra concepts, including isolating variables and solving linear equations with multiple variables. Suitable for students in Grades 8-10.

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