The value of `{sin(logi^i)}^3+{cos(logi^i)}^3,` is

The value of {sin(log i^(i))}^(3)+{cos(log i^(i))}^(3), is

(i) if sin x= (1)/(3) find the value of sin 3x (ii) if cos x= (1)/(2) , find the value of cos 3x

Find the value of: i) sin^(-1)(sinpi/3) ii) cos^(-1)(cos(2pi)/3)) , iii) tan^(-1)(tanpi/4)

Find the value of (cos pi+i sin pi)

The value of x^((logy-logz))xx y^((logz - logx)) xx z^((log x- logy)) is equal to

Two of the three value of (-1)^((1)/(3)) are cos((pi)/(3))+i sin((pi)/(3)) and cos((5 pi)/(3))+i sin((5 pi)/(3)) the third value is

In triangle ABC, right-angled at B. if tanA=1/(sqrt(3)) find the value of: (i) sin A cos C+cos A sin C(i i) cos A cos C sin A sin C