Find the number of points of non-diferentiability for `f(x)=max{||x|-1|,1//2}`.

The total number of points of non-differentiability of f(x)=max{sin^2 x,cos^2 x,3/4} in [0,10 pi], is

The total number of points of non- differentiability of f(x)=max{sin^(2)x,cos^(2)x,(3)/(4)} in [0,10 pi] is

The total number of points of non-differentiability of f(x)=max{sin^2 x,cos^2 x,3/4} in [0,10 pi], is

The total number of points of non-differentiability of f(x)=max{sin^2 x,cos^2 x,3/4} in [0,10 pi], is

The number of points of non- differentiability of function f(x) = max { sin ^(-1)|sin x|, cos ^(-1) |sin x|} ,0 lt x lt 2 pi , is ________.

If the number of points of non differentiable of f(x)=max{sin x ,cos x, 0} in (0, 2n pi) is Pn then find the value P