The number of points of discontinuity of `f(x)=[2x]^(2)-{2x}^(2)` (where [ ] denotes the greatest integer function and { } is fractional part of x) in the interval `(-2,2)`, is

The function f(x)=[x^(2)]+[-x]^(2) , where [.] denotes the greatest integer function, is

If f(x)=[2x], where [.] denotes the greatest integer function,then

Number of points of discontinuity of f(x)=[X^(2)+1) in [-2,2] is equal to[Note :[x] denotes greatest integer function ]

Number of points of discontinuity of f(x)={(x)/(5)}+{(x)/(2)} in x in[0,100] is/are (where [-] denotes greatest integer function and {:} denotes fractional part function)

f(x)=sin^(-1)[log_(2)((x^(2))/(2))] where [.] denotes the greatest integer function.

Solve (1)/(x)+(1)/([2x])={x}+(1)/(3) where [.] denotes the greatest integers function and {.} denotes fractional part function.

Solve : 4{x}= x+ [x] (where [*] denotes the greatest integer function and {*} denotes the fractional part function.

Number of points of discontinuity of the function f(x)=[(6x)/(pi)]cos[(3x)/(pi)] where [y] denotes the greatest integer function less than or equal to y) in the interval [0,(pi)/(2)] is