To solve for \( v \) in terms of \( t \), \( u \), and \( w \) from the equation
\[ t = u - w + v, \]
we can isolate \( v \) by rearranging the equation. Here are the steps:
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Start with the original equation: \[ t = u - w + v \]
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To isolate \( v \), subtract \( u - w \) from both sides: \[ v = t - (u - w) \]
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This simplifies to: \[ v = t - u + w \]
Thus, the value of \( v \) in terms of \( t \), \( u \), and \( w \) is:
\[ v = t - u + w \]