परिभाषा से फलन का अवकल गुणांक निकालें।
`sin2x` जब `x=(pi)/(2)`

The value of sin x sin2x sin4x when x=(2 pi)/(7)

lim_ (x rarr pi) (sin3x) / (sin2x)

int _ (- 1) ^ ((3) / (2)) | x sin pi x | dx = [(- x cos pi x) / (pi) + (sin pi x) / (pi ^ (2))] _ (- 1) ^ (1) - [(- x cos pi x) / (pi) + (sin pi x) / (pi ^ (2))] _ (1) ^ ((3) / (2) )

If cos2x>|sin x| and x in(-(pi)/(2),pi) then x

int_0^pi (x sin x)/(1+sin x) dx=pi/2 (pi-2)

lim_ (x rarr (pi) / (2)) (sin2x) / (cos x)

Evaluate sin (pi + x) sin (pi - x) cosec^(2)x

If sin x + sin ((pi)/(8) sqrt((1 - cos 2 x)^(2) + sin ^(2) 2 x)) = 0, x e [(5 pi)/(2), (7 pi)/(2)] , then x is

The difference between the greatest and the least values of the function f(x)=sin2x-x on [-(pi)/(2),(pi)/(2)]