A large hotel chain needs to apportion 35 new surfboards for its visitors to rent among three hotels based on the numbers of rooms in each hotel as shown below. Use the table to answer parts (a) and (b). Hotel A Total Number of rooms 213 182 655 1050 a) Determine each hotel's modified quota using the divisor 31. Hotel A B Total Number of rooms 213 182 655 1050 Modified Quota 6.87 5.87 21.13 (Round to the nearest hundredth as needed.) b) Determine each hotel's apportionment using Adams' method. Hotel B Total A Number of rooms 213 182 655 1050 Surfboards assigned 35 (Type a whole number.)

A large hotel chain needs to apportion 35 new surfboards for its visitors to rent among three hotels based on the numbers of rooms in each hotel as shown below. Use the table to answer parts (a) and (b). Hotel A Total Number of rooms 213 182 655 1050 a) Determine each hotel's modified quota using the divisor 31. Hotel A B Total Number of rooms 213 182 655 1050 Modified Quota 6.87 5.87 21.13 (Round to the nearest hundredth as needed.) b) Determine each hotel's apportionment using Adams' method. Hotel B Total A Number of rooms 213 182 655 1050 Surfboards assigned 35 (Type a whole number.)

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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A large hotel chain needs to apportion 20 new surfboards for its visitors to rent among three hotels based on the numbers of rooms in each hotel as shown below. Use the table to answer parts (a) and (b). Hotel A B C Total Number of rooms 202 172 186 560 a) Determine each hotel's modified quota using the divisor 29. Hotel A B C Total Number of rooms 202 172 186 560 Modified Quota enter your response here enter your response here enter your response here (Round to the nearest hundredth as needed.)
The following table below shows the number of employees in the four divisions of a corporation. There are 85 new computers that are to be apportioned among the divisions based on the number of employees in each division. a. Use the Hamilton method to determine the number of computers to be apportioned to each division. b. Use the Jefferson method to determine the number of computers to be apportioned to each division. Does this particular apportionment violate the quota rule? c. Suppose the supplier of the computers decided to reward the corporation with one unit of computer and delivered it just after the deployment of the 85 units. Use the Huntington-Hill apportionment principle to determine which division will get one additional unit?
On a 10-member board, Company A (with 850 stockholders) has 3 representatives while Company B(with 1,200 stockholders) has 4 representatives. Calculate the relative unfairness of this apportionment.
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A corporation operates four Caribbean beach resorts. They plan to distribute 49 new beach umbrellas among the resorts based on the number of rooms in each location as shown in the table. Resort A B C DRooms 146 154 175 309 What is the standard divisor? Answer 1Choose...What is the standard quota for Resort B? Answer 2Choose...How many umbrellas will Resort C receive if Hamilton's method is used? Answer 3Choose...What is the Upper Quota for Resort A? Answer 4Choose...What is the Lower Quota for Resort C? Answer 5Choose...
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The following table shows the number of fifth and sixth grade teachers in a school district and the number of students in each of those grades. The number of teachers for each of the grade levels was determined by using the Huntington-hill apportionment method. The district has decided to hire a new teacher for either the fifth or sixth grade.
A company has four divisions with 560, 1230, 1490, and 1760 people, respectively. A total of 18 IT workers must be allocated to each division according to their size. Find the apportionment using the Hill-Huntington method. c. Using a modified standard divisor of 275, find the modified quota for each division. Find the geometric mean for each division. d. Show the rounded quota (according to the Hill-Huntington method) for each division and the final apportionment of IT workers.
The following table shows the number of fifth and sixth grade teachers in a school district and the number of students in each of those grades. The number of teachers for each of the grade levels was determined by using the Huntington-Hill apportionment method. The district has decided to hire a new teacher for either the fifth or sixth grade. Number of Teachers Number of Students Fifth Grade 20 576 Sixth Grade 23 726 (a) Use the apportionment principle to determine to which grade the new teacher should be assigned. fifth gradesixth grade (b) Use the Huntington-Hill apportionment principle to determine to which grade the new teacher should be assigned. fifth gradesixth grade How does this result compare with the result in part (a)? same resultdifferent result
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A company has four divisions with 560, 1230, 1490, and 1760 people, respectively. A total of 18 IT workers must be allocated to each division according to their size. Complete parts (a) through (d) to find the apportionment using the Hill-Huntington method. Find the standard divisor. Find the standard quota and modified standard quota for each division. Using a modified standard divisor of 275, find the modified quota for each division. Find the geometric mean for each division. Show the rounded quota (according to the Hill-Huntington method) for each division and the final apportionment of IT workers. PLEASE WATCH GRAMMAR, PUNCTUATION, AND HAVE CLEAR FORMATTING. Thank you.