The equation `sinx+siny+sinz=-3" for "0lexle2pi,0leyle2piand0lezle2pi` has

The equation of sinx+siny+sinz = - 3 for 0 lt= x lt= 2 pi, 0 lt= y lt= 2 pi, 0 lt=z lt= 2pi has :

If 0lexle2pi,0leyle2piandsinx+siny=2 then x+y =

If 4 sinx+3=0 on 0lexlt2pi , Then x=

Shaded region of the constraints x+yle5,0lexle4,0leyle2 is

Find number of solution of equation sinx-sin2x+sin3x=0 in 0lexle(pi)/(2) (a) 2 (b) 3 (c) 4 (d) 5

Solve 4cos^(2)x=3,0lexle2pi

The common region represented by inequalities 0lexle6,0leyle4 is

If both the distinct roots of the equation |sinx|^(2)+|sinx|+b=0 in [0,pi] are real, then the values of b are

Find the intervals in which the function f given by f(x) = sinx + cosx, 0lexle2pi is increasing