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 is 3 pi the period of the function cos(nx)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

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

Which of the following is not the solution of the equation sin5x=16sin^(5)x(n in Z)?n pi(b)n pi+(pi)/(6)(c)n pi-(pi)/(6) (d) none of these

The number of integral values of n such that the equation 2n{x}=3x+2[x]has exactly 5 solutions.

Find the number of integral value of n so that sin x(sin x+cos x)=n has at least one solution.