9. Suppose that three runners from team A and three run- ners from team B participate in a race. If all six runners have equal ability and there are no ties, what is the prob- ability that the three runners from team A will finish first, second, and third, and the three runners from team B will finish fourth, fifth, and sixth?

9. Suppose that three runners from team A and three run- ners from team B participate in a race. If all six runners have equal ability and there are no ties, what is the prob- ability that the three runners from team A will finish first, second, and third, and the three runners from team B will finish fourth, fifth, and sixth?

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

2. Show that the combination of choosing r items from a set of n items has the same possible arrangement of choosing the unselected items.
On average, a certain road section results in 4 traffic accidents per month. What is theprobability for any given month at the given road section,a. More than 3 accidents will occur.
In a survey of 300 students of a college, it was found that 49% liked watching football, 53% liked watching hockey and 62% liked watching basketball. Also, 27% liked watching both football and hockey, 29% liked watching both basketball and hockey and 28% liked watching both football and basket ball. and 5% liked watching none of these games. a) The number of students like watching all the three games is Blank 1 b) The number of students who like watching only one of the three given games is Blank 2 c) The number of students who like watching at least two of the given games Blank 3 Blank 1 Add your answer Blank 2 Add your answer Blank 3 Add your answer
Show that in a group of people there must be two individuals that have the same number of friends within the group.
If you have 12 boxes then how many balls do you have to put randomly into the boxes in order to guarantee that some box will contain at least 4 balls?
2) Describe a scenario involving pulling two consecutive cards from a deck that would be considered INDEPENDENT
6. Among the Grade 11 students in a certain school, - belong to the Science Club, 15% belong to the Music Club, - belong to the Mathematics Club, - belong to the English Club, 5% are members of the swimming team, while the remaining 24 do not belong to any of the above co-curricular organizations. If no student belongs to more than one organization, determine the number of students who belong to each club or organization.
4. How many cards must you pick from a standard 52-card deck to be sure of getting at least 1 red card? Why?