`lim_(x rarr2^(+))((2{x}-4)/([x]-3))` is equal to,where `{.}` and [.] represents fractional part of `x` and greatest integer function

The value of int({[x]})dx where {.} and [.] denotes the fractional part of x and greatest integer function equals

Find the range of each of the following functions: (where {.} and [.] represents fractional part and greatest integer part functions respectively) f(x)=2-3x-5x^(2)

Find the range of the following functions: (where {.} and [.] represent fractional part and greatest integer part functions respectively) f(x)=(x^(2)-2x+4)/(x^(2)+2x+4)

Find the range of the following functions: (where {.} and [.] represent fractional part and greatest integer part functions respectively) f(x)=sin^(2)xcos^(4)x

Find the range of the following functions: (where {.} and [.] represent fractional part and greatest integer part functions respectively) f(x)=1/(2-cos 3x)

Find the range of the following functions: (where {.} and [.] represent fractional part and greatest integer part functions respectively) f(x)=1-|x-2|

Find the range of the following functions: (where {.} and [.] represent fractional part and greatest integer part functions respectively) f(x)=(x+2)/(x^(2)-8x-4)

Find the range of the following functions: (where {.} and [.] represent fractional part and greatest integer part functions respectively) f(x)=x^(4)-2x^(2)+5

Find the range of the following functions: (where {.} and [.] represent fractional part and greatest integer part functions respectively) f(x)=1/(sqrt(16-4^(x^(2))-x))

lim_(x rarr0^(-)){x} is equal to (where { . } is fractional part function):