A new series is formed by taking two positive terms of the alternating harmonic series for every one negative term, in the order:
1+31−21+51+71−41+91+111−61+⋯
What happens to this rearranged series?
a) It converges and still sums to ln2.
b) It converges, but to a value greater than ln2.
c) It diverges to +∞.
d) It diverges by oscillating between two finite bounds.