Math is hard. Let H be a subgroup of G of index p. Suppose that p is the smallest integer which divides the order of G. Prove that H is normal in G.
Bah.
Math is hard. Let H be a subgroup of G of index p. Suppose that p is the smallest integer which divides the order of G. Prove that H is normal in G.
Bah.
Brad, what’s up? Hope you’re enjoying the U!
~Nate
Brad, I seriously doubt there is any math that exists that you wouldn’t be able to figure out.
ABCDEFGHIJKLMNOPQRSTUVWXYZ?