Quizzes & Puzzles1 min ago
Shaking Hands ...........
10 Answers
Jack and his wife went to a party where four other married couples were present. Every person shook hands with everyone that he or she was not acquainted with. When the handshaking was over, Jack asked everyone, including his own wife, how many different people they shook hands with.
To his surprise, Jack got nine different answers from all nine people.
The Question: How many hands did Jack's wife shake? (Please explain your answer rather than hazzard a guess).
Before you ask, no-one shook hands with their spouse (just in case you were thinking that they might have just got married on a blind date!!).
Enjoy .............
To his surprise, Jack got nine different answers from all nine people.
The Question: How many hands did Jack's wife shake? (Please explain your answer rather than hazzard a guess).
Before you ask, no-one shook hands with their spouse (just in case you were thinking that they might have just got married on a blind date!!).
Enjoy .............
Answers
Best Answer
No best answer has yet been selected by Gizmonster. Once a best answer has been selected, it will be shown here.
For more on marking an answer as the "Best Answer", please visit our FAQ.Because, obviously, no person shook hands with his or her partner, nobody shook hands with more than eight other people. And since nine people shook hands with different numbers of people, these numbers must be 0, 1, 2, 3, 4, 5, 6, 7, and 8.
The person who shook 8 hands only did not shake hands with his or her partner, and must therefore be married to the person who shook 0 hands.
The person who shook 7 hands, shook hands with all people who also shook hands with the person who shook 8 hands (so in total at least 2 handshakes per person), except for his or her partner. So this person must be married to the person who shook 1 hand.
The person who shook 6 hands, shook hands with all people who also shook hands with the persons who shook 8 and 7 hands (so in total at least 3 handshakes per person), except for his or her partner. So this person must be married to the person who shook 2 hands.
The person who shook 5 hands, shook hands with all people who also shook hands with the persons who shook 8, 7, and 6 hands (so in total at least 4 handshakes per person), except for his or her partner. So this person must be married to the person who shook 3 hands.
The only person left, is the one who shook 4 hands, and which must be Jack's wife. Jack's wife shook 4 hands.
The person who shook 8 hands only did not shake hands with his or her partner, and must therefore be married to the person who shook 0 hands.
The person who shook 7 hands, shook hands with all people who also shook hands with the person who shook 8 hands (so in total at least 2 handshakes per person), except for his or her partner. So this person must be married to the person who shook 1 hand.
The person who shook 6 hands, shook hands with all people who also shook hands with the persons who shook 8 and 7 hands (so in total at least 3 handshakes per person), except for his or her partner. So this person must be married to the person who shook 2 hands.
The person who shook 5 hands, shook hands with all people who also shook hands with the persons who shook 8, 7, and 6 hands (so in total at least 4 handshakes per person), except for his or her partner. So this person must be married to the person who shook 3 hands.
The only person left, is the one who shook 4 hands, and which must be Jack's wife. Jack's wife shook 4 hands.
Grasscarp you are correct.
Your answer is nearly, word for word, the same as mine lol:
http://www.puzzle.dse.nl/logical/happy_handsha king_us.html
Your answer is nearly, word for word, the same as mine lol:
http://www.puzzle.dse.nl/logical/happy_handsha king_us.html