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Find dy/dx by implicit differentiation. y=tan(x+y)
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I got this so far: \[y'=\frac{ \sec^2(x+y) }{ -\tan^2(x+y) }\]
That looks almost right, but when you do the chain rule, it should look like this: \(y'=\sec^2(x+y) * (x+y)' \) But you can evaluate this further.
oh okay. I got it now.
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