If `f : R -> R` is defined by `f(x) = [2x] - 2[x]` for `x in R`, where [x] is the greatest integer not exceeding x, then the range of f is

If f : R to R is defined by f(x) = [2x]-2[x] for x in R , where [x] is the greatest integer not exceeding x, then the range of f is:

If f: R rarr R is defined by f(x)= [2x]-2[x] for x in R , where [x] is the greatest integer not exceeding x, then the range of f is

If f: R rarr R is defined by f(x)= x-[x]- 1/2 for x in R , where [x] is the greatest integer not exceeding x, then {x in R : f(x) + 1/2}=

If f : R -> R are defined by f(x) = x - [x] and g(x) = [x] for x in R , where [x] is the greatest integer not ex-ceeding x, then for every x in R, f(g(x))=

If f : R to R is defind by f (x) = x - [x], where [x] , is the greatest integer not exceding x , then the set of discontinuous of f is

If f:RR rarr RR is defined by f(x)=x-[x] -(1)/(2)" for "x in RR , where [x] is the greatest integer not exceeding x, then {x in RR : f(x)=(1)/(2)}=

If f: R rarr R and g:R rarr R are defined by f(x)=x - [x] and g(x)=[x] for x in R , where [x] is the greatest integer not exceeding x , then for every x in R, f(g(x))=

If f:R rarr R are defined by f(x)=x-[x] and g(x)=[x] for x in R, where [x] is the greatest integer not ex-ceeding x, then for everyx in R,f(g(x))=

If f:R rarr R is defined by f(x)=x-[x]-(1)/(2). for x in R, where [x]is the greatest integer exceeding x, then {x in R:f(x)=(1)/(2)}=