Solve for y in terms of u, v, w, and x.

wv=xyu
y=

1 answer

To solve for \( y \) in terms of \( u \), \( v \), \( w \), and \( x \) from the equation \( wv = xyu \), we can isolate \( y \). Here's how:

  1. Start with the equation: \[ wv = xyu \]

  2. We want to solve for \( y \), so we'll divide both sides by \( xu \) (assuming \( x \) and \( u \) are not zero): \[ y = \frac{wv}{xu} \]

So the solution is: \[ y = \frac{wv}{xu} \]