Find a set of generators for a p-Sylow subgroup K of Sp2
Find the order of K and determine whether it is normal in Sp2 and if it is abelian.
The Attempt at a Solution
So far I have that the order of Sp2 is p2!. So p2 is the highest power of p that divides the order of the group. Thus the Sylow p-subgroup has order p2 and because of that, has to be abelian. The other parts I'm not so sure on.