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**platinumpimp68plus1** Let *H* be a subgroup of *G*, with index *p *(prime). What are the possible numbers of conjugate subgroups of *H*?

I'm pretty lost. I think it has something to do with Sylow's Theorems, and the fact that if p=|G|/|H|, so then p divides|G| and there is a p-Sylow subgroup, and Sylow-p's are conjugate to each other? But then I get really confused and forget what I'm trying to do, and the question didn't say G is finite so I don't even know if that method applies. Any help?