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why is the partial derivative of y^1/3 --- 1/3(y^2/3) and not 1/3(y)^-2/3 ??
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i meant and not (1/3)*y^ -2/3
It's not. \[ \frac{\partial \ }{\partial y} y^{1/3} = \frac{1}{3}y^{-2/3} \]
same thing
Oh, I see. It wasn't clear in your first expression, but there the y is in the denominator of the fraction. Then yes, phi, is right, because \[ y^{-2/3} = \frac{1}{y^{2/3}} \]
ohhhh. im doing the existence and uniqueness theorem. so i get it. nothing with a negative exponent is continuos at y=0. even if its on the top, its on the bottom.
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