Let `[.]` represent the greatest integer function and `f (x)=[tan^2 x]` then :

Let [*] representes the greatest integer function and [cos^(-1)(tan^(-1)x)]=2, then the maximum value of x is

Discuss the continuity of the function (I.] represents the greatest integer function) f(x)=[sin^(-1)x]

Let [] represents the greatest integer function and [cos^(-1)sin^(-1)tan^(-1)x]=1 then 'x' lies in the intervel.

Discuss the continuity of the function (I.] represents the greatest integer function ):f(x)=[log_(e)x]

Let f(x) = [x] and [] represents the greatest integer function, then

Let f(x) = ([x] - ["sin" x])/(1 - "sin" [cos x]) and g (x) = (1)/(f(x)) and [] represents the greatest integer function, then

If f(x)=x((e^(|x|+[x])-2)/(|x|+[x])) then (where [.] represent the greatest integer function)