Find the number of points of discontinuity for `f(x)=[6sinx],0lt=pi([dot]` represents the greatest integer function).

Find the number of points of discontinuity for f(x)=[6sin x],0<=x<=pi

Draw the graph and find the points of discontinuity for f(x)=[x^(2)-x-1],x in[-1,2] ([.] represents the greatest integer function).

Number of points of discountinuity of y=[sin x]x in[0,2 pi) where [.] represents greatest integer function

Draw the graph and find the points of discontinuity f(x)=[2cos x],x in[0,2 pi]([.] represents the greatest integer function.)

Find the points of discontinuity of the function: f(x)=[[x]]-[x-1], where [.] represents the greatest integer function

Which of the following functions have finite number of points of discontinuity in R ( where, [*] represents greatest integer function ) ?

Let f(x) = [x] and [] represents the greatest integer function, then

The number of points on the function f(x)=[3cos pi x] , x in(0,3) (where [ .] represents greatest integer function) at which limit of the function f(x) does not exist is