`(d)/(dx)[(cos x)^(3)]`

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(d)/(dx)(cos x^(@)) is equal to

(d)/(dx)(cosx-(1)/(3)cos^(3)x)=

(d)/(dx)[log(cos h(2x))]=

(d)/(dx) (cos (sec^(-1) ((x)/(8)))=

The differentiation of cos x with respect to x is -sin x. i.e.(d)/(dx)(cos x)=sin x

d/(dx)[cos(1-x^2)^2]=

(d)/(dx)[(sin x)/(1+cos x)]=

(d)/(dx)[cos^(2)x(3-4cos^(2)x)^(2)]+(d)/(dx)[sin^(2)(3-4sin^(2)x)^(2)]=

The differentiation of sin x with respect to x is cos x* i.e.(d)/(dx)(sin x)=cos x