Let f(x) = [ n + p sin x], `x in (0,pi), n in Z`, p a prime number and [x] = the greatest integer less than or equal to x. The number of points at which f(x) is not not differentiable is :

Let f(x) = [ n + p sin x], x in (0,pi), n in Z , p is a prime number and [x] = the greatest integer less than or equal to x. The number of points at which f(x) is not not differentiable is :

Let f(x) = [ n + p sin x], x in (0,pi), n in Z , p is a prime number and [x] = the greatest integer less than or equal to x. The number of points at which f(x) is not not differentiable is :

Let f(x) = [ n + p sin x], x in (0,pi), n in Z , p a prime number and [x] = the greatest integer less than or equal to x. The number of points at which f(x) is not differentiable is :

Let f(x)=[n+p sin x], x in (0, pi) n in Z and p is a prime number, where [.] denotes the greatest integer function. Then find the number of points where f(x) is not differentiable.

Let |x| be the greatest integer less than or equal to x, Then f(x)= x cos (pi (x+[x]) is continous at

Let |x| be the greatest integer less than or equal to x, Then f(x)= x cos (pi (x+[x]) is continous at

Let f(x)=[x^(2)+1],([x] is the greatest integer less than or equal to x) . Ther

Let f(x)=[cosx+ sin x], 0 lt x lt 2pi , where [x] denotes the greatest integer less than or equal to x. The number of points of discontinuity of f(x) is