`x sin x`

Which of the following have the same bounded area f(x)=sin x,g(x)=sin^(2)x, where 0<=x<=10 pif(x)=sin x,g(x)=|sin x|, where 0<=x<=20 pif(x)=|sin x|,g(x)=sin^(3)x, where 0<=x<=10 pif(x)=sin x,g(x)=sin^(4)x, where 0<=x<=10 pi

The period of function (|sin x|+|cos x|)/(|sin x-cos x|+|sin x+cos x|) is :

The period of function (|sin x|+|cos x|)/(|sin x-cos x|+|sin x+cos x|) is :

If |sin x+cos x|=|sin x|+|cos x| (sin x ,cos x !=0) , then in which quadrant does x lie?

If |sin x+cos x|=|sin x|+|cos x|(sin x ,cos x!=0) , then in which quadrant does x lies?

|sin x+cos x|=|sin x|+|cos x|(sin x,cos x!=0), then in which quadrant does x lies?

If |sin x+cos x|=|sin x|+|cos x|(sin x ,cos x!=0) , then in which quadrant does x lies?

If |sin x+cos x|=|sin x|+|cos x| (sin x ,cos x !=0) , then in which quadrant does x lie?

If f(x)=det[[sin x,sin2x,0sin2x,sin3x,sin4xsin3x,sin4x,sin5x]] ,then:

The period of (|sin x|+|cos x|)/(|sin x-cos x|) is