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

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

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

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

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

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

Let f(x) = [sin ^(4)x] then ( where [.] represents the greatest integer function ).

If f(x) = x+|x|+ cos ([ pi^(2) ]x) and g(x) =sin x, where [.] denotes the greatest integer function, then

Let g(x) = x - [x] - 1 and f(x) = {{:(-1", " x lt 0),(0", "x =0),(1", " x gt 0):} [.] represents the greatest integer function then for all x, f(g(x)) = .

Let g(x) = x - [x] - 1 and f(x) = {{:(-1", " x lt 0),(0", "x =0),(1", " x gt 0):} [.] represents the greatest integer function then for all x, f(g(x)) = .