oo ___ \ ` \ n n / z *cos (z) /__, n = 0
Sum(z^n*cos(z)^n, (n, 0, oo))
/ 1 | ------------ for |z*cos(z)| < 1 | 1 - z*cos(z) | | oo < ___ | \ ` | \ n n | / z *cos (z) otherwise | /__, \n = 0
Piecewise((1/(1 - z*cos(z)), Abs(z*cos(z)) < 1), (Sum(z^n*cos(z)^n, (n, 0, oo)), True))
x^n/n
(x-1)^n
1/2^(n!)
n^2/n!
x^n/n!
k!/(n!*(n+k)!)
csc(n)^2/n^3
1/n^2
1/n^4
1/n^6
1/n
(-1)^n
(-1)^(n + 1)/n
(n + 2)*(-1)^(n - 1)
(3*n - 1)/(-5)^n
(-1)^(n - 1)*n/(6*n - 5)
(-1)^(n + 1)/n*x^n
(3*n - 1)/(-5)^n