" 6."sin(cos x)

Show that 3(sin x- cos x)^(4)+4 (sin ^(6)x+cos^(6)x)+ 6(sin x+cos x)^(2)=13

The maximum value of 6 sin x cos x is

Prove that: 3(sin x-cos x)^(4)+4(sin^(6)x+cos^(6)x)+6(sin x+cos x)^(2)=13

Show that: 3(sin x-cos x)^(4)+6(sin x+cos x)^(2)+4(sin^(6)x+cos^(6)x)=13

int((log_(6)root(6)((sin x)6^(cos x))))/(tan x)dx

The maximum and minimum values of f(x)= 6 sin x cos x +4cos2x are respectively

Maximum value of 6 sin x cos x+4 cos 2 x

The maximum and minimum values of 6 sin x cos x +4cos2x are respectively

Let f(x)=3(cos x-sin x)^(4)+4(sin^(6)x+cos^(6)x)+6(sin x+cos x)^(2)-12 then f((pi)/(6))-f((pi)/(3)) is equal to