The set of all x in `((-pi)/2,pi/2)` satisfying `|4sinx-1| < sqrt(5)` is given by

The set of values of x satisfying 2 le | x-3| lt 4 is

The set of all real values of x satisfying sin^(-1)sqrt(x)lt(pi)/(4) , is

The value of x in (0,pi/2) satisfying (sqrt(3)-1)/(sinx)+(sqrt(3)+1)/(cosx)=4sqrt(2) is / are

Complete set of values of x satisfying inequality ||x-1|-5| lt 2x -5 is

The set of all x in the interval [0,pi] for which 2sin^2x-3sinx+1geq0 is______

Find all the values of xne0 in (-pi,pi) satisfying the equation 8^(1+cosx+cos^2x+...)=4^(3)

Assertion (A) : cos x = (-1)/(2) and 0 lt x lt 2pi, "then the solutions are x" = (2pi)/(3), (4pi)/(3) . Reason (R ) : cos is negative in the first and fourth quadrant only

Find the value of x in [-pi,pi] for which f(x)=sqrt((log)_2(4sin^2x-2sqrt(3)sinx-2sinx+sqrt(3)+1)) is defined.

The smallest positive value of x (in radians) satisfying the equation (log)_(cosx)((sqrt(3))/2sinx)=2-(log)_(secx)(tanx) is (a) pi/(12) (b) pi/6 (c) pi/4 (d) pi/3

Prove that the least positive value of x , satisfying tanx=x+1, lies in the interval (pi/4,pi/2)