In triangle `ABC` ,angle `A` is greater than `B` .If the measures of angles `A` and `B` satisfy the equation `4cos^(3)x-3cos x=k, k in[-1,1]-{0}` , then the measure of angle `C` is `(A<(2 pi)/(3))`

In a triangle ABC ,angle A is greater than B.If the measures of angles Aand B satisfy the equation 3sinx-4 sin^(3)x-k=0,0ltklt1 , then the measure of angle C, is

In a triangle ABC ,angle A is greater than angle B.If the measures of angles A and B satisfy the equation 2tan x-k(1+tan^(2)x)=0, where kE(0, 1),then the measure of the angle Cis

In a triangle ABC the angle B is greater than angle C. If the measure of angles B and C satisfy the equation 4sin^3x-3sinx+0.75=0 then the measure of angle A is (A) pi/2 (B) (2p)/3 (C) pi/6 (D) (5pi)/6

In a triangle ABC,A>B. If the measuresof angles A and B satiffy the equation 3sin x-4sin^(3)x-p=0,0

In triangle ABC, angle A is greater than angle B. If the measure of angles A and B satisfy the equation 3sinx-4sin^3x-k=0. (A) pi/3 (B) pi/2 (C) (2pi)/3 (D) (5pi)/6

In the Delta ABCA gt B. If the measures of A and B satisfy the equation 3 sin x - 4 sin ^(3) x - k =0, 0 lt k lt 1. Then the measure of C is

fin a triangle ABC sines of angles A and B satisfy the equation 4x^(2)-2sqrt(6)x-1=0 then cos(A-B)=

If the sines of the angle A and B of a triangle ABC satisfy the equation c^(2) x^(2) - c (a + b) x + ab = 0 , then the triangle