(1-2tan x)(5+4sin x)

Using product rule differentiate (1-2tan x) ( 5 + 4 sin x) w.r.t.x

If int ( dx )/(5 + 4 sin x) = A tan^(-1) ( B tan ((x)/(2)) + (4)/(3)) + C , then :

If int ( dx )/(5 + 4 sin x) = A tan^(-1) ( B tan ((x)/(2)) + (4)/(3)) + C , then :

Find the derivative of (tan x+4sin x)(x^(5)+2)

lim_(x rarr0)(sin2x+tan3x)/(4x-sin5x)

Prove that (1- sin 2x)/(1+ sin 2x) = tan^(2) .((pi)/(4)-x)

lim_ (x rarr0) ((1 + sin ^ (2) x) ^ ((1) / (3)) - (1-2tan x) ^ ((1) / (4))) / (sin x + tan ^ (2) x)

The value of the integral int(cos^(3)x+cos^(5)x)/(sin^(2)x+sin^(4)x)dx is (A) sin x-6tan^(-1)(sin x)+C(B)sin x-2(sin x)^(-1)+C(C)sin x-2(sin x)^(-1)+6tan^(-1)(sin x)+C(D)sin x-2(sin x)^(-1)+5tan^(-1)(sin x)+C

If int (dx) /(5+4 sin x ) =a tan^(-1) [ b tan ""(x)/(2) +(4)/(3)]+c then

The value of the integral int(cos^(3)x+cos^(5)x)/(sin^(2)x+sin^(4)x)dx is sin x-6tan^(-1)(sin x)+Csin x-2(sin x)^(-1)+Csin x-2(sin x)^(-1)+6tan^(-1)(sin x)+Csin x-2(sin x)^(-1)+5tan^(-1)(sin x)+C