The inequality `sin^(-1)(sin 5) gtx^(2)-4x` holds for

The complete set of values of x satisfying the inequality sin^(-1)(sin 5) gt x^(2)-4x is (2-sqrt(lambda-2pi), 2+sqrt(lambda-2pi)) , then lambda=

solve sin^(-1) (sin 5) gt x^(2) - 4x

sin^-1(sin 5)> x^2-4 x holds if

The range of values of x for which the inequality (x-1)/(4x+5) lt (x-3)/(4x-3) holds is

If the inequality sin^2x+acosx+a^2>1+cosx holds for any x in R , then the largest negative integral value of a is -4 (b) -3 (c) -2 (d) -1

If the inequality sin^2x+acosx+a^2>1+cosx holds for any x in R , then the largest negative integral value of a is (a) -4 (b) -3 (c) -2 (d) -1

If the inequality sin^2x+acosx+a^2>1+cosx holds for any x in R , then the largest negative integral value of a is -4 (b) 3 (c) -2 (d) -1

The inequality (x-1)In(2-x)lt0 holds, if x satisfies

The minimum value of x which satisfies the inequality (sin^(-1)x)^(2)ge(cos^(-1)x)^(2) is

Solve the inequality : sin3x < sin x