7 items are filed under this topic.
|
|
|
|
|
|
|
|
At what time will Sara catch up with Jake? |
2016-05-07 |
|
From Laura: At 11:00 a.m., Jake started driving along a highway at constant speed of 50 miles per hour. A quarter of an hour later, Sara started driving along the same highway in the same direction as Jake at the constant speed of 65 miles per hour. At what time will Sara catch up with Jake? Answered by Penny Nom. |
|
|
|
|
|
Scheduling meetings with pairs of people |
2015-01-22 |
|
From Jacey: I am trying to figure out a formula/system to pair up a list of people so they meet with each other every month, but they rotate who they meet with. Right now I have 13 people and I would like to just type in their names and then have the system put each person with someone else every month and rotate so no one gets the same person twice. Can this be done? Answered by Victoria West. |
|
|
|
|
|
What time was it when joe's brother passed him? |
2014-04-25 |
|
From Nathan: joe left home in his bike at 10:00 am, traveling 21 km/h. At noon, his brother set out after him on his motorcycle, following the same route. if the motorcycle traveled at 63 km/h, what time was it when joe's brother passed him? Answered by Penny Nom. |
|
|
|
|
|
A schedule for 6 people |
2014-03-29 |
|
From John: How do I set up a schedule where six people are here for ten of twenty days.
Arranged in rotating groups of three, so everyone works with everyone else.
Everyone works with everyone else at least once and everyone works ten days. Answered by Victoria West. |
|
|
|
|
|
Six people divided into three groups of two |
2012-07-09 |
|
From Fatima: Six people call them A,B,C,D,E,F are randomly divided into three groups of two,find the probability of the below event(do not impose unwanted ordering among groups)
E andF are in the same group
I solved it but I have a doubt that it is wrong .
My answer is 576
Please help to solve this problem. Answered by Lorraine Dame and Penny Nom. |
|
|
|
|
|
The number of People who Know Each Other |
2011-10-21 |
|
From Ted: I'm trying to prove that at a party
where there are at least two people,
there are two people who know the
same number of other people there. Answered by Robert Dawson and Penny Nom. |
|
|
|
|
|
A rotating schedule |
2009-06-10 |
|
From Doreen: We have seven people - we want to create a rotating schedule for two people at a time to attend one day a week with each person working the same amount of days in the year. Answered by Victoria West. |
|
|