The value of `[sin x]+[1+sin x]+[2+sin x]` in `x in (pi,3pi//2]` can be ([.] is the greatest integer function) can be.

If [sin x]+[sqrt(2) cos x]=-3 , x in [0,2pi] , (where ,[.] denotes the greatest integer function ), then

f(x)=sin[x]+[sin x],0 < x < pi/2 (where [.] represents the greatest integer function), can also be represented as

f(x)=sin[x]+[sin x],0 < x < pi/2 (where [.] represents the greatest integer function), can also be represented as

The number of solutions of [sin x+ cos x]=3+ [- sin x]+[-cos x] (where [.] denotes the greatest integer function), x in [0, 2pi] , is

The number of solutions of [sin x+ cos x]=3+ [- sin x]+[-cos x] (where [.] denotes the greatest integer function), x in [0, 2pi] , is

The number of solutions of [sin x+ cos x]=3+ [- sin x]+[-cos x] (where [.] denotes the greatest integer function), x in [0, 2pi] , is

The number of solutions of [sin x+cos x]=3+[-sin x]+[-cos x] in the internal [0,2pi] is (where[.] denotes the the greatest integer function).

The number of solutions of [sin x+cos x]=3+[-sin x]+[-cos x] in the internal [0,2pi] is (where[.] denotes the the greatest integer function).

Discuss continuity of f(x) =[sin x] -[cos x] at x=pi//2, where [.] represent the greatest integer function .

The value of int_(-20pi)^(20 pi) |sin x| [ sin x] dx is (where [.] denotes greatest integer function)