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Using implicit differentiation, find f' of y=sin(x+y).
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( sin u)' = ...?
Sorry?
Let u be (x+y), what would the derivative of \(\large \sin(u)\) be?
cos(x+y)
Alright, now you'll have to apply the chain rule, so it would give \(\large \sin(u)u'\).
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cos(x+y)(x+y)'.. but now what? That's where I'm stuck.
u = x + y --> u' = x' + y' = 1 + y'
Is the answer y'=cos(x+y)(1+y) then? :$
cos(x+y) + cos(x+y) y' would be the answer.
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