Range of the function f defined by
`(x) =[(1)/(sin{x})]` (where `[.]` and `{x}` denotes
greatest integer and fractional part of x respectively) is

Range of the function f defined by f(x) =[(1)/(sin{x})] (where [.] and {x} denotes greatest integer and fractional part of x respectively) is

The range of the function f defined by f(x)=[(1)/(sin{x})] (where [.] and {.}, respectively,denote the greatest integer and the fractional part functions) is

The range of the function f defined by f(x)=[1/(sin{x})] (where [.] and {dot}, respectively, denote the greatest integer and the fractional part functions) is

The range of the function f defined by f(x)=[1/(sin{x})] (where [.] and {dot}, respectively, denote the greatest integer and the fractional part functions) is

The range of the function f defined by f(x)=[1/(sin{x})] (where [.] and {dot}, respectively, denote the greatest integer and the fractional part functions) is

The range of the real function defined by f(x)=(4-x)/(x-4) is:

the range of the function f defined by f(x)=(sin x cos3x)/(sin3x*cos x)is

The range of the function defined as f(x) = log_(3)((1)/(sqrt([cosx] - [sin x]))) , where [ ] represents the greatest integer function, is

Find the domain and range of the function defined by f(x) =( x-1)/( x+1)