Counting unique handshakes among friends

Riddle:

If 7 people meet and each shakes hands once with every other person, how many handshakes occur?

Answer:

Answer: 21. Explanation: Each handshake involves 2 people. We calculate the number of unique pairs of 7 people: combinations of 7 taken 2 at a time = 7×6/2 = 21 handshakes.

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