If `f(x)=(2x(sinx+tanx))/(2[(x+2pi)/(pi)]-3)` then it is (where [.] denotes the greatest integer function)

Find whether the given function is even or odd: f(x)=x(sinx+tanx)/([(x+pi)/pi]-1/2); where [] denotes the greatest integer function.

Find whether the given function is even or odd: f(x)=(x(sinx+tanx)/([x+pi/pi]-1/2); whether [] denotes the greatest integer function.

Let f(x)=(x(sinx+tanx))/([(x+pi)/(pi)]-1//2) (where (.] denotes the greatest integer function) then find f"(0) .

Let f(x)=(x(sinx+tanx))/([(x+pi)/(pi)]-1//2) (where (.] denotes the greatest integer function) then find f"(0) .

Find whether the given function is even or odd function, where f(x)=(x(sinx+tanx))/([(x+pi)/pi-1/2]) , where, [.] denotes greatest integer function.

Let f(x)=(2x(sin x + tanx))/(2[(x+21pi)/(pi)]-41),x != n pi , then f is ( where [.] represents greatest integer function)

f(x)=1+[cos x]x in 0<=x<=(pi)/(2) (where [.] denotes greatest integer function)

lim_(xrarr pi//2)([x/2])/(log_e(sinx)) (where [.] denotes the greatest integer function)

If [2sinx]+[cosx]=-3 then the range of the function f(x)=sinx+sqrt3cosx in [0, 2pi] is, (where [.] denotes the greatest integer function)

int_(pi/2)^(3pi/2) [2sinx]dx is equal to [x] denotes the greatest integer function