11. Ten women attend a business luncheon. Each womanchecks her coat and attaché case. Upon leaving, each woman isgiven a coat and case at random. (a) In how many ways can thecoats and cases be distributed so that no woman gets either ofher possessions? (b) In how many ways can they be distributedso that no woman gets back both of her possessions?

Answered: Image /qna-images/answer/7695c64d-4a31-450a-91b7-bb043b926efb.jpg

Answered: 11. Ten women attend a business…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Three hundred people buy raffle tickets. Three winning tickets will be drawn at random. (a) If first prize is $130, second prize is $80, and third prize is $30, in how many different ways can the prizes be awarded?(b) If each prize is $80, in how many different ways can the prizes be awarded?
Give a complete solution with100%accuracy I vill upvote.
In a gambling game, I roll two dice and win $1 if the sum of my two rolls is largerthan 7. I lose $1 if the sum of my two rolls is smaller than 7. In any other cases, Idon’t lose or win anything. I am going to repeat this game 72 times. c) Now make a box model for the number of times I win, including the values onthe tickets, the number of repeats of each ticket, and how many draws we willmake with replacement from the box. The average of the tickets in the box from (c) is ___________ and the SD is___________.
A tennis tournament is being held with n tennis players participating. The system used in these tournaments is that each player will play against every other player exactly once. a. How many matches between players? b. What is the number of possible possible outcomes of the entire game?
4-6: A small college has 10 math majors and will select three of them to receive schol- arships. In how many ways can the selections be made if (a) the scholarships are each for $500? (b) the scholarships are for $900, $500, and $250?
(3) A restaurant chain has 24 new employees: 10 (distinguishable) cooks and 14 (distinguishable) servers. How many ways are there to distribute these new employees to 7 (distinguishable) locations if each location must receive at least one new employee? Explain you answer.

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