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Use the Chain Rule to find dw/dt. (Enter your answer only in terms of t.) w = xe^(y /z), x = t^6, y = 9 - t, z = 4 + 4t
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Take the partial derivatives for each variable and add them. \[w = w (x, y, z)\] \[dw/dt = (\delta w/\delta x) + (\delta w/\delta y) + (\delta w/\delta z)\]
Actually, that is wrong. What I meant was: \[(dw/dt) = (\delta w/\delta x)(dx/dt) + (\delta w/\delta y)(dy/dt) + (\delta w/\delta z)(dz/dt)\]
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