QUESTION IMAGE
Question
solve for v in terms of w, x, and y.
y = wvx
v =
Step1: Identify the equation
We have the equation \( y = wvx \). Our goal is to isolate \( v \) on one side.
Step2: Divide both sides by \( wx \)
To solve for \( v \), we divide both sides of the equation \( y = wvx \) by \( wx \) (assuming \( w
eq 0 \) and \( x
eq 0 \)).
$$
\frac{y}{wx}=\frac{wvx}{wx}
$$
Simplifying the right - hand side, the \( w \) and \( x \) terms cancel out, leaving us with \( v=\frac{y}{wx} \).
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\( \frac{y}{wx} \)