Let `f(x) =cos(sqrt([t])pi x) ` has fundamental period 1 then

Let f(x)=(sin 2n x)/(1+cos^(2)nx), n in N has (pi)/(6) as its fundamental period , then n=

Let f(x)=(sin 2n x)/(1+cos^(2)nx), n in N has (pi)/(6) as its fundamental period , then n=

" If the function "f(x)=(cos(sin(nx)))/(tan((x)/(n)))" has fundamental period "8 pi," then "n" equals "(n in N)

If f(x)=sin(sqrt([a])x) (where [.] denotes the greatest integer function) has pi as its fundamental period, then

If f(x)=sin(sqrt([a])x) (where [.] denotes the greatest integer function) has pi as its fundamental period, then

If f(x)=sin(sqrt([a])x) (where [.] denotes the greatest integer function) has pi as its fundamental period, then

If int(cos4x+1)/(cotx-tanx)dx = Acos4x+B ,t h e n (a) A=-1/8 (b) B=1/2 (c) f(x) has fundamental period pi/2 (d) f(x) is an odd function

If f(x)=sin sqrt([a])x , (where [.] denotes the greatest integer function), has pi as it's fundamental period, then

Let the function f(x)=(cos2nx)/(1+sin^(2)nx);n in N has (pi)/(8) as its fundamental period,then n is equal to

Let f(x)=sin sqrt([a])x (where [1 denotes the greatest integer function).If f is periodic with fundamental period pi, then a belongs to