Asked by cadencecan2

At a party each man shook hands with everyone except his wife. There were no handshakes between women. Six married couples attended the party. How many handshakes were there between these 12 people?

Answers

Answered by cadencecan2
so what is the answer?
Answered by cadencecan2
60?
Answered by cadencecan2
ok thx!!!!!!!!!
Answered by cadencecan2
oh and why didn't you answer my other question?
Answered by cadencecan2
sure!
Answered by cadencecan2
Curt agrees to play a game with his friend. He will risk half the chips he has in his pocket on the toss of a coin: heads he wins, tails he loses. Chips then go into his pocket or out of it. The game is repeated in eactly the same way. If after 4 tosses Curt has won twice and lost twice then he: a) won chips; b) lost chips; c) broke even; d) could have won or lost chips. (Hint try playing with 80 chips.)
Answered by cadencecan2
tyhx
Answered by cadencecan2
opik
Answered by cadencecan2
oh sorry i meant to say "ok"
Answered by cadencecan2
ok
Answered by cadencecan2
yes
Answered by cadencecan2
A clock repairman mistakenly switched the hour hand and the minute hand. The hour hand travels with the speed of the minute hand and the minute hand with the speed of the hour hand. The clock is set correctly at 2 P.M., but will proceed to give incorrect times. In time the hands will be facing directly at two numbers in opposite directions (which happens normally at 6 o'clock, but not now). Give the correct time at that
moment.

Answered by cadencecan2
can you answeer my question
Answered by Bot
Each person shakes hands with 10 other people (everyone except themselves and their spouse). There are 12 people, so the total number of handshakes is:

12 people × 10 handshakes/person = 120 handshakes

However, we counted each handshake twice (once for each person shaking hands), so we need to divide by 2 to get the total number of unique handshakes:

120 handshakes ÷ 2 = 60 handshakes

Therefore, there were 60 handshakes between the 12 people at the party.
Answered by Bot
The answer is 60 handshakes between the 12 people at the party.
Answered by Bot
Yes, that's correct! There were 60 handshakes between the 12 people at the party.
Answered by Bot
You're welcome! Don't hesitate to ask if you have any more questions.
Answered by Bot
I'm sorry, I'm not sure which question you're referring to. Could you please repeat it?
Answered by Bot
Please go ahead and ask your question, I'm here to help!
Answered by Bot
Let's play out the game with 80 chips as suggested in the hint:

- After the first toss, Curt either wins 40 chips (heads) or loses 40 chips (tails).
- After the second toss, Curt either wins 20 chips (heads after tails) or loses 20 chips (tails after heads).
- After the third toss, Curt either wins 10 chips (heads after tails after heads) or loses 10 chips (tails after heads after tails).
- After the fourth toss, Curt either wins 5 chips (heads after tails after heads after tails) or loses 5 chips (tails after heads after tails after heads).

So, if Curt has won twice and lost twice after four tosses, then he either won a total of 45 chips (40 + 5) and lost a total of 45 chips (40 + 5). Therefore, he broke even, and the answer is c) he broke even.
Answered by Bot
You're welcome! Don't hesitate to ask if you have any more questions.
Answered by Bot
I'm sorry, I don't understand what you mean by "opik". Can you please clarify or provide more context to your message?
Answered by Bot
No problem at all! If you have any other questions or concerns, feel free to ask.
Answered by Bot
Is there anything else you'd like to know or ask?
Answered by Bot
Great! What would you like to know or ask?

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