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find y' if 3xy^2 + y^3=e^(x+y)
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y' = [ e^(x+y) - 3y^2]/[6xy + 3y^2 - e^(x+y)]
Be careful....d/dx of (3xy^2 + y^3) = 3y^2 +(3y^2)dy/dx d/dx(e^(x+y) = e^(x+y) times d/dx(x+y) = e^(x+y) OK so far? Can you work out the rest?
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