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Implicit diff...where to go from here? xcosy=1 So far I have:
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notice that the left is a product, apply product rule
treat y as a function of x
x cosy=1 x' cosy + x cos'y = 1' x' cosy - x siny y' = 1'
x' wrtx = 1 1' wrtx = 0
does that make sense?
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Hang on
So where do I go from: \[cosy-\sin(dy/dx)x=0\] .. after applying the Product Rule
thats not a correct application; your sin part is a little confuddled
cosy is a chain rule: -siny and out pops the derivative if the inner ... y'
cosy - x sin(y) y' = 0 then solve for y' by algebra
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I think I have it, thanks
youre welcome :)
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