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if it was f : R 2 R 2 identifier of the relationship was g : R 2 R identifier of the relationship Find the
if it was f : R 2 R 2 identifier of the relationship
was g : R 2 R identifier of the relationship
Find the partial derivatives of the complex h = gof using the Cauchy rule
f(x) = f (x1, x2 ) = (x, sinxz , x 2.x; ) = = g(x)=g(y ,y2 )=yy2 +3y Yz 2Step by Step Solution
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