Question

solve for t in terms of u, v, w, and x.

tw=uyx
t =

Answer 1

To solve for \( t \) in terms of \( u \), \( v \), \( w \), and \( x \) from the equation \( tw = uyx \), we start by isolating \( t \).

Given:
\[
tw = uyx
\]

We can solve for \( t \) by dividing both sides by \( w \) (assuming \( w \neq 0 \)):
\[
t = \frac{uyx}{w}
\]

Now, \( t \) is expressed in terms of \( u \), \( y \), \( x \), and \( w \). You mentioned \( v \) in your request, but it does not appear in the equation. Thus, the final expression for \( t \) is:

\[
t = \frac{uyx}{w}
\]

If you need \( v \) to play a role in this context, please provide more information on how it relates to the given equation.