#Probability
14 messages · Page 1 of 1 (latest)
If 21C3 is your denominator, then that's the total number of possible choices for group 1. How many different group 1s include both A and B?
I'm not sure
P. S. I edited the question to clarify that they need to be in the same group, not in the first group.
Ah, okay, that makes it a different question
I figured this one out, however I have very similar question which I can not get the correct answer based on this question logic
give me one sec
The quickest way to do this question is to notice that A had to be in one of the groups, and then A gets 2 partners from 20, so it's just 2/20.
18 boys came to workout. 2 of them have the same name. Coach divided group of boys into 3 teams, 6 boys in each. What is the probability that boys with the same name will end up in the same team?
I'd think that this logic is correct, however the answer given in the book is 1/3. It is probable that the answer given in a book is incorrect. Can you help me clear the confusion? Am I correct?
5/17 is right simply from the point of view that you put one of them on one team, and then the probability that the other is on the same team is 5 slots out of 17 people
I'm not quite sure why you put a 3 in the bottom denominator, but it works out. I would have put it in the numerator because there are 3 teams where that they could be on together
Thank you for the answer!
.solved