" (0) "(2-sqrt(3)cos x-sin x)/((6x-x)^(2))

lim_ (x rarr (pi) / (6)) (2-sqrt (3) cos x-sin x) / ((6x-pi) ^ (2))

Let 2y={(cot^(-1)(sqrt(3)cos x-sin x))/(cos x+sqrt(3)sin x))^(2) then (dy)/(dx) is equal to (A) x-(pi)/(6)(B)x+(pi)/(6)(C)2x-(pi)/(6)(D)2x-(pi)/(3)])

lim_ (x rarr (pi) / (6)) (3sin x-sqrt (3) cos x) / (6x-pi)

The domain of the function f(x)=sqrt(sin x+cos x)+sqrt(7x-x^(2)-6) is

The value of lim_(xrarrpi//2)12 tan^(2)x[sqrt(6+3 sin x-2cos^(2)x)-sqrt(3+6 sin x-cos^(2)x)] is _____________

3((1)/(2)+log_(3)(cos x+sin x))-2^(log_(2)(cos x-sin x))=sqrt(2)

(int(sin^(3/2)x+cos^(3/2)x)dx)/(sqrt(sin^(3)x cos^(3)x sin(x-alpha)))

The value of the limit lim_(x rarr(pi)/(2))((4sqrt(2)(sin3x+sin x))/((2sin2x sin(3x/2)+cos(5x/2))-(sqrt(2)+sqrt(2)cos2x+cos(3x/2))))=

If int((sin^((3)/(2))x+cos^((3)/(2))x)dx)/(sqrt(sin^(3)x cos^(3)x sin(x-alpha)))=a sqrt(cos alpha tan x-sin alpha)+b sqrt(cos alpha-sin alpha cot x)+c then