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If z=f(x,y)z = f ( x , y ) Has Continuous Partial Derivatives

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If z=f(x,y)z = f ( x , y ) has continuous partial derivatives, x=s+2tx = s + 2 t , and y=s2ty = s - 2 t , show that δdδsδzδt=2(δzδx)22(δzδy)2\frac { \delta \mathcal { d } } { \delta s} \frac { \delta z } { \delta t } = 2 \left( \frac { \delta z } { \delta x } \right) ^ { 2 } - 2 \left( \frac { \delta z } { \delta y } \right) ^ { 2 }

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To show that \frac { \delta \mathcal { d...

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