`int[|sin x|+|cos x|](sin x+cosx)(sinx-cosx)dx` where [] is greatest integer function:

int(sin x+cosx)/(sin x-cos x)^2dx

The number of integers in the range of function f(x)= [sinx] + [cosx] + [sinx + cosx] is (where [.] = denotes greatest integer function)

int sinx/(sin x - cosx) dx

int(cosx+sinx)/(sin x-cos x)dx=

int_(0)^(2pi)[|sin x|+|cos x|]dx , where [.] denotes the greatest integer function, is equal to :

int_(0)^(2pi)[|sin x|+|cos x|]dx , where [.] denotes the greatest integer function, is equal to :

int((cosx+sinx)dx)/(sin x-cos x)

Find the Range of function f(x) = [|sin x| + |cosx |] , where [.] denotes are greatest integer function , is :

int e^x sin x(sinx + 2cosx)dx =