Let the functions defined in Column I have domain `(-pi/2, pi/2)` and range `(-oo, oo)`

Let the functions defined in Column I (1+2x) , tan xhave domain (-pi/2, pi/2) and range (-oo, oo)

Match List - I with List-II Let the functions defined in List - I have domain (-pi//2,pi//2)

Match the conditions/ expressions in Column I with statements in Column II. Let the functions defined in Column I have domain (-pi//2, pi//2) . (##41Y_SP_MATH_C10_E02_025_Q01.png" width="80%">

If function f(x) = (1+2x) has the domain (-(pi)/(2), (pi)/(2)) and co-domain (-oo, oo) then function is

If function f(x) = (1+2x) has the domain (-(pi)/(2), (pi)/(2)) and co-domain (-oo, oo) then function is

If 1+2 x is a function having (-(pi)/(2), (pi)/(2)) as domain and (-oo, oo) as codomain, then it is

Let the domain and range of inverse circular functions are defined as follows: If xepsilon((-pi)/2,(pi)/2), cosec^(-1)cosecx is

Let the domain and range of inverse circular functions are defined as follows: If xepsilon((-pi)/2,(pi)/2), cosec^(-1)cosecx is

Let the function g: (-oo,oo)rarr (-pi //2,pi//2) be given by g(u) = 2 tan^(-1) (e^u)-pi/2 Then g is