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find dy/dx of x^2y^2+xsin(y)=1 by implicit differentiation
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\[(x^22yy'+2xy^2)+(xcosy(y')+siny(1))=0 => x^22yy'+2xy^2+xcosyy'+siny=0 => y'(x^22y+xcosy)= -siny-2xy^2=> y' = -(siny+2xy^2)/(2x^2y+xcosy)\]
Darn
y' = -(2xy^2+siny)/(2x^2y+xcosy) = -(2xy^2+siny)/x(2xy+cosy)
y' = (-2xy^2 - siny) / (2x^2y + xcosy)
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