Let `f(x)=2 cosec 2x + sec x+cosec x`, then the minimum value of `f(x)` for `x in (0,pi/2)` is

The minimum value of f(x)= "sin"x, [(-pi)/(2),(pi)/(2)] is

Let f(x)=sinx+2cos^2x , x in [pi/6,(2pi)/3] , then maximum value of f(x) is

int (dx)/(tan x+ cot x+ sec x+ cosec x)

int (dx)/(sec x + "cosec x")

2. int(sec x + cosec x ) dx

If tan(x/2)=cosec x - sin x then the value of tan^2(x/2) is

If 0ltxlt(pi)/(2) , then the minimum value of 2(sinx+cosx+cosec 2x)^3 is

If 4 sin^(2) x + cosec^(2)x, a , sin^(2)y+4 cosec^(2)y are in AP, then minimum value of (2a) is

If f(x) = sec 2x + cosec 2x, then f(x) is discontinuous at all points in

Let f(x)= cosec 2x + cosec^(2)2 x+ cosec^(2)3 x+........+ cosec^(2)n ,x in (0,pi/2) and g(x)=f(x)+cot 2^n x . If H(x)={ [(cosx)^(g(x))+(sec)^(cosecx), if x lt 0], [ p, if x=0] ,[ (e^x+e^(-x)-2cosx)/(x sin x), If x lt 0]} .Find the value of p, if possible to make the function H(x) continuous at x = 0 .