" 3."(2sin^(2)x-1)+1=0

The set of all x in the interval [0,pi] for which 2sin^(2)x-3sin x+1>=0 is

Find the set of values of x satisfying 2sin^(2)x-3sin x+1>=0

Solve 2sin^(2)x-sin x-1>0

Find lim{x rarr0}(2sin^(2)x+sin x-1)/(2sin^(2)x-3sin x+1)

If sin^(-1)(2xsqrt(1-x^(2)))-2 sin^(-1) x=0 then x belongs to the interval

If sin^(-1)(2xsqrt(1-x^(2)))-2 sin^(-1) x=0 then x belongs to the interval

The number of integral values of X in the interval [0,pi] satisfying the inequality 2sin^(2)2x-3sin2x+1<0

lim_(x rarr 0) (tan (sin^(-1) 3x))/(sin^(-1) (2 tan x)) =

lim_(x rarr0)((cos x)^((1)/(2))-(cos x)^((1)/(3)))/(sin^(2)x) is