For what integral value of n is `3 pi` the period of the function `cos(n x)sin((5x)/n)`?

For what integral value of n if 3 pi is the period of the function cos(n x)sin((5x)/n) ?

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

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

The positive integral value of n gt 3 satisfying the equation 1/(sin(pi/n))=1/(sin(2pi)/n) =1/(sin(3pi)/n) is

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

The value of integer n for which the function f(x)=(sin x)/(sin((x)/(n))) has 4 pi its period is

The value of n in ZZ for which the function f(x)=( sin n pi)/( sin((x)/(n)) has 4pi as its period is K, find the value of K.

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

The value of n in N for which the function f(x) = (sin(nx))/(sin (x/n)) has a period of 4pi , is

If the period of (sin nx)/( sin"" (x)/(n) ) is 4pi then n=