Consider the series n=4∑∞n35n2+1. Which statement about its convergence is correct?
a) The series converges because the n3 in the denominator overpowers the numerator.
b) The information given is insufficient; another convergence test is required to draw a conclusion.
c) The series diverges because, for large n, the terms behave like n1, the harmonic series.
d) The series converges by comparison with ∑n31, a p-series with p=3.