Determine, up to isomorphism, all the finite groups with exactly 2 conjugacy classes.

A group with exactly two conjugacy classes must have a very specific structure. In such a group, one conjugacy class consists of the identity element, which is always a conjugacy class by itself. The second conjugacy class must contain all __________ ________ ________ __________ ____ _____ __________ ____ __________ ________ _______.
_____ __________ _____ ____ ____ ___ ____ ___.
________ _______ ____ __________ _____ ________ _________ ______ _____.
____ _______ _______ ______ ___ ________ _______ _________ _______ ___.
___ _______ _______ ___ _________ ___ ______.
_____ __________ ______ __________ ________ ___ _____ _________ ______.
__________ ____ _______ ____ __________ __________.
______ _____ ___ ______ __________ ______ _______.
________ ________ _________ _______ _______ _______ ____ ___ ________.
_____ _______ _____ ___ ______ ________ ____ ______ ____ _____.
_______ ________ _____ ______ ____ ___ __________ _____.
________ ___ ______ ________ _________.
___ ___ ____ ______ _____ _________ ____ _____ _____ ______.
___ _________ ________ ____ ______ _____ ________ _______ ___ ______ ______.
_______ _______.
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