If `{x}` and `[x]` represent fractional and integral part of x respectively, find the value of `[x]+sum_(r=1)^(2000)({x+r})/2000`

The value of sum_(r=1)^(2000) {{x+r}}/2000 is

If [x] and {x} represent the integral and fractional parts of x respectively, then the value of sum_(r=1)^(2000)({x+r})/(2000) is

If [x] and {x} represetnt the integral and fractional parts of x, respectively,then the value of sum_(r=1)^(2000)({x+r})/(2000) is (a)x (b) [x]( c) {x} (d) x+2001

If [x] and {x} represetnt the integral and fractional parts of x , respectively, then the value of sum_(r=1)^(2000)({x+r})/(2000) is (a) x (b) [x] (c) {x} (d) x+2001

If [x] and {x} represetnt the integral and fractional parts of x , respectively, then the value of sum_(r=1)^(1000)({x+r})/(1000) is

If {x} and [x] represent fractional and integral part of x respectively then solve the equation x-1=(x-[x])(x-{x})

If {x} and [x] represent fractional and integral part of x respectively then solve the equation x-1=(x-[x])(x-{x})

If {x} and [x] represent fractional and integral part of x respectively then solve the equation x-1=(x-[x])(x-{x})

If {x} and [x] represent fractiona and integral part of x respectively then solve the equation x-1=(x-[x])(x-{x})