107 unique handshakes will be exchanged
4950 handshakes, that is the definite answer
15 (15 * 15 - 15)/2 = 105
This is a variation on the handshake problem which say if there are n people at a party and every one shakes hands with every other one, how many handshakes are there? It is well know that kisses in fact are cleaner than handshakes which to tend to pass diseases. So thanks for a cleaner version of this classic math problem! n(n-1)/2 is the formula for the number of handshakes OR kisses for n people at a party. If you case, 15x14/2 which is 15x7 or 105.
381
4950
If that happens you have to times ninexten and the answer would be 90 handshakes
29 People including You.
So, there will be 3 handshakes among the 3 people at the party.
371
There will be 28 handshakes. If you ask each person how many handshakes they had they will tell you 7 making 7 x 8 = 56 handshakes in all. But every hand involves two people, so every handshake has been counted twice, thus there are 56 / 2 = 28 handshakes in all.
Each handshake involves two people. If everyone shook only once then there were 36 x 2 ie 72 guests.
If six people meet there are fifteen handshakes.
38
Sixty-six unique, distinct handshakes.
Ah, what a lovely thought! When each person shakes hands with every other person at the party, it creates a beautiful connection. In this case, with 3 people at the party, there will be 3 handshakes in total. Just imagine the joy and warmth shared in those simple gestures!
4950 handshakes, that is the definite answer
15