set-up is used for the following three problems. Mahmud, Katya, and Safiya are dividing an estate consisting of a house and a car, using the Method of Sealed Bids. Their bids on each of the items are given in the following table. Mahmud Katya Safiya House $260,000 $250,000 $290,000 Car $22,000 $20,000 $19,000

set-up is used for the following three problems. Mahmud, Katya, and Safiya are dividing an estate consisting of a house and a car, using the Method of Sealed Bids. Their bids on each of the items are given in the following table. Mahmud Katya Safiya House $260,000 $250,000 $290,000 Car $22,000 $20,000 $19,000

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter9: Counting And Probability

Section: Chapter Questions

Problem 4T: Over the past year, John has purchased 30 books. In how many ways can he pick four of these books...

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This set-up is used for the following three problems. Mahmud, Katya, and Safiya are dividing an estate consisting of a house and a car, using the Method of Sealed Bids. Their bids on each of the items are given in the following table. Mahmud Katya Safiya House $260,000 $250,000 $290,000 Car $22,000 $20,000 $19,000 Determine how much is in the "kitty" after the initial allocation step. Group of answer choices $56,000 $25,000 $169,000 $349,000
A stack of medicine boxes displayed in a drug store has 10 boxes in the bottom row, 8 boxes in the second row, 6 in the next row, and so on. How many boxes are there in the 5 stacks? Johnny Dimakulangan receives offers from two companies. Company A offers ₱230,000 yearly with raises of ₱ 20,000 a year. Company B offers ₱ 250,000 yearly with raises of ₱ 10,000 a year. If you were Johnny, which offer are you going to take? Explain.
Four partners are dividing a piece of land worth $124,800 among themselves using the lone-divider method. The following table shows the value of the parcels in the eyes of each partner, but some of the entries are missing. S1 S2 S3 S4 Jim $6,240 $49,920 $62,400 Jackie $37,440 $37,440 $24,960 Bob $31,200 $31,200 Betty $24,960 $24,960 $62,400 What is the value of S2 for Jim? Group of answer choices $124,800 $49,920 $12,480 $6,240 Cannot be determined.
A winter resort took a poll of its 350 visitors to see which winter activities people enjoyed. The results were as follows: 178 liked to ski, 154 liked to snowboard, 57 liked to ice skate, 49 liked to ski and snowboard, 15 liked to ski and ice skate, 2 liked to snowboard and ice skate, and 2 liked all three activities. How many people enjoy only skiing? How many people enjoy snowboarding and ice skating, but not skiing? How many people enjoy snowboarding or skiing, but not ice skating? How many people enjoy none of these activities? How many people enjoy at least 2 activities?
Four partners are dividing a piece of land worth $125,200 among themselves using the lone-divider method. The following table shows the value of the parcels in the eyes of each partner, but some of the entries are missing. S1 S2 S3 S4 Jim $6,260 $50,080 $62,600 Jackie $37,560 $37,560 $25,040 Bart $31,300 $31,300 Betty $25,040 $25,040 $62,600 Who was the divider? Group of answer choices Jim Jackie Bart Betty Cannot be determined.
A winter resort took a poll of its 300 visitors to see which winter activities people enjoyed. The results were as follows: 166 people liked to ski, 212 people liked to snowboard, and 119 people liked to ski and snowboard. How many people in the poll liked to ski or snowboard? Of the 300 visitors polled, () liked to ski or snowboard.
In a math class with 12 students, the teacher wants to assign homework problems 1, 3, and 5 on the board to three different students. In how many ways can you distribute the problems?
Over the past year, John has purchased 30 books. In how many ways can he pick four of these books and arrange them, in order, on his nightstand bookshelf? In how many ways can he choose four of these books to take with him on his vacation at the shore?
A group of fun-loving people have decided to play a practical joke on one of their friends, but they can't decide which friend, Alice (A), Betty (B), or Connie (C). Their preferences are: (ABC) (CBA) (BCA) 1,3, 4 Who wins using the Borda count method?
How many different ways can a teacher give three different prizes to three of her 25 students?
For each situation below, identify whether it is a permutation or combination problem and then find the answer 1. How many 4 person committees of President, Vice President, Secretary, and Treasurer can be chosen from 40 students in a student senate? 2. How many different groups of 3 people can you make from a class of 25 students?
One stormy day, the principal announces the suspension of classes to two teachers, each of whom sends his message to two other teachers, and so on. Suppose that text messages were sent in five rounds, counting the principal's text message as the first, how many text messages were sent in all?