1) What is the converse of the following: "If I vote in the election then I feel enfranchised." A. If I feel disenfranchised then I don't vote. B. If I vote in the election then I feel disenfranchised. C. If I feel enfranchised then I vote in the election. D. If I don't vote then I feel disenfranchised. E. If I vote in the election then I feel enfranchised. F. If I feel enfranchised then I don't vote. 2) What is the contrapositive of the following: "If P is a sqaure then P is a rectangle." A. If P is not a square then P is not a rectangle. B. If P is a square then P is a

1) What is the converse of the following: "If I vote in the election then I feel enfranchised." A. If I feel disenfranchised then I don't vote. B. If I vote in the election then I feel disenfranchised. C. If I feel enfranchised then I vote in the election. D. If I don't vote then I feel disenfranchised. E. If I vote in the election then I feel enfranchised. F. If I feel enfranchised then I don't vote. 2) What is the contrapositive of the following: "If P is a sqaure then P is a rectangle." A. If P is not a square then P is not a rectangle. B. If P is a square then P is a

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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6. 20 students from American River College and 12 students from Woodland College attend a new student orientation. At the end of the event, 8 students will be chosen to receive $20 gift certificates to Jamba Juice. a. How many ways can the 8 students be chosen? b. How many ways can the 8 students be chosen so that all 8 are from American River College?
An aesthetic club has 100 members. Out of them 40 do dancing, 45 do music and 24 do drama. 15 do both dancing and music, 11 do both dancing and drama and 13 do both music and drama and 5 do dancing, music and drama. Remaining members do arts. Let D represents the randomly selected member does dancing, M represents the randomly selected member does music, R represents the randomly selected member does drama. A represents the randomly selected member does arts. Represent the given information in a Venn diagram. Use that Venn diagram to answer the following questions. a) Find the probability that a randomly selected member either does dancing or music. b) Find whether the events “The randomly selected member does drama” and “The randomly selected member does music” are independent or not.
10. Ten days before Valentine's Day, Jim plans to send his first love gifts. On the first day, he sent one love gift, on the second day he sent two love gifts, on the third day he sent three love gifts, and so on. a. How many gifts did Jim send on the tenth day? b. How many gifts in all did he send on the tenth day?
f a man has five different shirts, four different neckties, and three different sport jackets, howmany different possible outfits, each consisting of shirt, tie and sport jacket are possible?
1. A restaurant offers a combo meal. A combo comes with any one of 8 sandwiches, a side (there are 4 from which to choose, and a drink. There are 9 drinks you can select. How many combos are possible? b. How many combos are possible that have onion petals as a side? How many combos are possible that have either onion petals as a side or Fountain Dew to а. C. drink?
counting techniques and probability - Statistics and probability 1) A friend of mine is going to offer a party. His current stock of wine includes 8 bottles of Zinfandel, 10 of Merlot, and 12 of Cabernet (he only drinks red wine), all from different wineries. a) If you want to serve 3 bottles of Zinfandel and the order of serving is important, how many ways are there to do it? b) If 6 bottles of wine have to be selected at random from the 30 to be served, how many ways are there? to do it? c) If 6 bottles are randomly selected, how many ways are there to obtain two bottles of each variety?
PigeonHole principle A drawer holds a dozen brown socks and a dozen black socks, both of which are unmatched. In the dark, a man pulls socks at random. a) How many socks does he need to remove to ensure that he has at least two socks of the same color? b) How many socks does he need to pull out to ensure he has at least two black socks?
3. In a house party 6 married couples are celebrating New Year's Eve. When the radio is playing Dancing Queen, each woman wants to dance with a man but not with her own husband. In how many ways can the women decide about their dancing partners?