If the period of `(cos(sin(n x)))/(tan(x/n)),n in N ,i s6pi` , then `n=` 3 (b) 2 (c) 6 (d) 1

If the period of (sin(nx))/(tan((x)/(n))), where n in1, is 6 pi, then

If n in N, and the period of (cos nx)/(sin((x)/(n))) is 4 pi then

period the function f(x)=(sin{sin(nx)})/(tan((x)/(n))),nin N, is 6 pi then n=...

The period of f(x)=sin((pi x)/(n-1))+cos((pi x)/(n)),n in Z,n>2

Find the period of f(x)=sin(pi x)/(n!)-cos(pi x)/((n+1)!)

Period of sin^(n)x+cos^(n)x, when n is even is

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

Period of sin^(n)x+cos^(n)x, when n is odd is

The period of the function f(x)=sin((pi x)/((n+1)!))-sin((pi x)/(n!)) is given by (i) 2(n!) (ii) 2((n+1)!)( iii) 2 pi (iv) 2(n(n+1)!)

The period of the function f(x)=cos(pi(x)/(n!))-sin(pi(x)/((n+1)!)) is