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F(x)=IsinxI what is F'(x) without making it as composite function
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what i believe is you need to open the MOD in different cases and then differentiate it in the given domains with the proper signs
yea right where ever the function changes sign F"(x) doesn't exist.. as it is not differentiable at points where the slope changes and slope chnges at x=k(pie)
It is most definitely not true that F'(x) = | cos x | Sketch the graph of | sin x | . Then you can see what the derivative has to be. Once you have a sense of it, then figure that out analytically.
\[F'(x)=\frac{\sin(x)}{|\sin(x)|}\cos(x)\]
One way you can get to Zarkon's answer is to write \[F(x) = | \sin x| = \sqrt{\sin^2 x}\] Now carefully differentiate.
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