
or
Solve for t in terms of u, v, and w.
v=wut

To solve for \( t \) in terms of \( u \), \( v \), and \( w \), you start with the equation:

\[
v = wut
\]

Now, solve for \( t \):

1. Divide both sides of the equation by \( wu \):

\[
t = \frac{v}{wu}
\]

So, the solution for \( t \) in terms of \( u \), \( v \), and \( w \) is:

\[
t = \frac{v}{wu}
\]

Would you like more details or have any questions?

Here are 5 related questions to explore:

1. How would the solution change if \( w = 0 \)?
2. What happens to \( t \) if \( v \) doubles but \( u \) and \( w \) remain constant?
3. Can this equation be used to express \( u \) in terms of \( v \), \( t \), and \( w \)?
4. How can this equation be applied in real-life physics problems?
5. How does the unit analysis work in this equation for dimensional consistency?

**Tip:** Always check if the variables can be zero to avoid division errors!

Solve for t in terms of u, v, and w. v=wut

Learn how to solve for t in terms of u, v, and w with the equation v = wut. This step-by-step guide shows how to rearrange the equation and solve for t, covering algebraic concepts for Grades 8-10 students.

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