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\[What's~~~f'~~~ of ~~~ \sin^2x^2+\cos^2x^2~~~~~~?\]
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In other words, differentiate it.
I think I got a wrong answer... I got 4sinx^2cosx^2 +4cosx^2sinx^2
Or, is it -4cosx^2sinx^2?
\[2sinx ^{2}\cos x^{2}2x+2cosx ^{2}(-\sin x^{2})2x\]
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Yes it is -4cosx^2sinx^2
My text book says the answer is 0? Is it wrong?
actually its 0
wolfram got problem, sin^(2)x^(2)+cos^(2)x^(2) (d)/(dv) =cos(v) (d)/(dx) =4xsin((x^(2)))cos((x^(2))) (d)/(dv) =-sin(v) (d)/(dx) =-4xcos((x^(2)))sin((x^(2))) (d)/(dx) =4xsin((x^(2)))cos((x^(2)))-4xcos((x^(2)))sin((x^(2))) 0
Oh. So, if you minus what you and I differentiates, the answer is 0?
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differentiated*
yes
Ok, great :) Thanks
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