Find the points of discontinuity of the function: `f(x)=[[x]]-[x-1],w h e r e[dot]` represents the greatest integer function

Find the points of discontinuity of the function: f(x)=1/(2sinx-1)

Find the points of discontinuity of the function: f(x)=1/(x^4+x^2+1)

Find the points of discontinuity of the function: f(x)=1/(x^2-3|x|+2)

Find the points of discontinuity of the function: f(x)=1/(1-e^((x-1)/(x-2)))

Find the range of f(x)=(x-[x])/(1-[x]+x '),w h e r e[] represents the greatest integer function.

f:(2,3)vec(0,1)d efin e db yf(x)=x-[x],w h e r e[dot] represents the greatest integer function.

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

Evaluate: int_0^(100)x-[x]dx where [dot] represents the greatest integer function).

Evaluate: int_0^2[x^2-x+1]dx ,w h e r e[dot] denotos the greatest integer function.

Discuss the differentiability of f(x)=[x]+|1-x|, x in (-1,3),w h e r e[dot] represents greatest integer function.