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how do i differenciate 2sin^3 (2x)?
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2*3 (COS^2(2X)*(2)
\[\huge 12\cos(2x).(\sin(2x))^2\]
apply chain rule
if only i knew how to do that lol
says that if g is a function that is differentiable at a point c (i.e. the derivative g′(c) exists) and f is a function that is differentiable at g(c), then the composite function f ∘ g is differentiable at c, and the derivative is
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\[(a*b)\prime=a \prime*b+b \prime*a\]
(f∘ g)'(c)=f'(g(t))g'(t)
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