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solve for d/dx by implicit differentiation: (e^y)(cosx)=1+sin(xy)
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what have you attempted? or what do you not understand about it?
f g = 1 + h f' g + f g' = h'
so far i have (e^y)(y')(-sinx)=0+sin(xy) and im not sure if this is right or how to find the derivative of sin(xy)
(e^y)' (cosx) + (e^y) (cosx)' y' e^y cosx - e^y sinx for the left side
sin(xy) is a chain rule; h(k) to h'(k) k'
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sin(xy) to cos(xy) * (xy)' cos(xy) * (y+xy')
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