Let `x in R^+` such that `{x}, [x], x` are in G.P., where `[*] & {*}` are greatest integer & fractional part functions respectively. common ratio of this `G.P.` is

Let x in R^(+) such that {x},[x],x are in G.P. where [**]&{*} are greatest integer delta fractional part functions respectively.common ratio of this G.P. is

Solve : [x]^(2)=x+2{x}, where [.] and {.} denote the greatest integer and the fractional part functions, respectively.

Solve : [x]^(2)=x+2{x}, where [.] and {.} denote the greatest integer and the fractional part functions, respectively.

Solve : [x]^(2)=x+2{x}, where [.] and {.} denote the greatest integer and the fractional part functions, respectively.

The value of int_(0)^(|x|){x} dx (where [*] and {*} denotes greatest integer and fraction part function respectively) is

The value of int_(0)^(|x|){x} dx (where [*] and {*} denotes greatest integer and fraction part function respectively) is

The range of function f(x)=log_(x)([x]), where [.] and {.} denotes greatest integer and fractional part function respectively

If f(x) = [x^2] + sqrt({x}^2 , where [] and {.} denote the greatest integer and fractional part functions respectively,then

Sum of all possible values of x such that x, [x] and {x} are in A. P. Is (where [.] and { .} denotes greatest integral function and fractional part function respectively)

Solve the equation [x]+{-x}=2x, (where [.l and {} represents greatest integer function fractional part function respectively)