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How do I derive this: f(x)=3lxl -x^(3)
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just have to deal with x<0 , and x>0 separately
derivative undefined at x=0
|f(x)| = f'(x) * f(x)/|f(x)|
cool ... that works
yes, yes it does :)
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\[ \large \frac{d}{dx}|f(x)| = \frac{f'(x)f(x)}{|f(x)|} \]
3-3x^2, when x>0 and -3-3x^2 when x<0. Not differentiable at x=0
so: 3x\|x| - 3x^2 yes
and then would the second derivative be differentiable everywhere? -6x
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