Voting and Apportionment Question: 1. Winner by Plurality2. Winner by Borda Count Method Given:A Senior High School class held an election for class president. Instead of just voting for one candidate, the students neededto rank all the candidates according to preference. The table presents the results.RANKINGSJohn23134Michael4343Nellie122234Vincent344121Number365341273145of Votes

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Answered: Voting and Apportionment Question:…

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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A country consists of 20 states. There are 522 seats in the Congress which are to be apportioned among the 20 states to their respective population. The following table shows the population of the 20 states. Use a spreadsheet program to answer the following questions. Round all standard quotas, modified quotas, and the divisor to 5 decimal places if needed. You can use a spreadsheet to help you figure out an answer or calculate using a calculator. Stat Populati Standa Adams' Webste Modifi Modifi Adams' Webste Advantage on rd S r's ed ed S r's or e Quotas Rounde Rounde Quotas Quotas Modifi Modifi Disadvant d Up Quotas Quotas Adam Webste Rounde Rounde d for for ed ed age A 413,875 B 500,032 397,004 D 360,874 E 193,993 F 131,279 G 76,121 H 297,022 I 94,239 J 423,566 K 565,883 L 473,525 M 399,170 N 403,576 100,904 P 73,143 Q 360,997 R 410,181 S 456,755 T 139,361 Tota 6,271,50 Seats: 522
Which one of the apportionment methods studied does not violate the quota rule? Group of answer choices Hamilton's Method Jefferson's Method Adam's Method Webster's Method
Place a checkmark next to each election method that satisfies all four the fairness criteria discussed. Borda Count Method Plurality Method Pairwise Comparison Method None of the above methods Plurality with Elimination Method
Topic is Apportionment and Voting TEST I. 25 new security guards are to be apportioned to the different branches. Determine the number of security guards that are to be assigned in each branch. Branch # of Customers 2,758 5,231 3 ,128 4,145 North Branch South Branch East Branch West Branch Oriental Branch Occidental Branch Total 1,967 3,546 20,775 1.Using the Hamilton method of apportionment, the SD is equal to 2.The final number of security guards that will be apportioned to the North Branch is 3.The final number of security guards that will be apportioned to the South Branch is 4.The final number of security guards that will be apportioned to the East Branch is 5.The final number of security guards that will be apportioned to the West Branch is 6.The final number of security guards that will be apportioned to the Oriental Branch is 7.The final number of security guards that will be apportioned to the Occidental Branch is
A newly established country has 4 states, A, B, C, and D. Their populations are in the table. The states share 120 representatives. The governors of these states agree that the seats should be apportioned using Adam’s method of apportionment. What is the sum of the first upper quota for the four states?
A small country has 30 seats in congress, divided among the states according to their respective populations. The table show the populations after a 1990 census. 1.) Complete the table using Hamilton's method to apportion the seats for the populations after 1990. Round all standard quotas and the divisor to 7 decimal places if needed. You can use a spreadsheet to help you figure out an answer or calculate using a calculator. Find the divisor. Enter your answer in the space provided below. Divisor: State Initial Quotas Final Quotas Population 1990 29,081 49,016 121,913 200,010 Standard Quotas A B C Total
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Consider the apportionment of 40 doctors for a physicians organization. The apportionment using Hamilton's method is shown in the table below. Does the Alabama paradox occur using Hamilton's method if the number of doctors is increased from 40 to 41? Clinic Patients Standard quota Lower quota Hamilton's apportionment A 492 9.09 9 9 Clinic Patients Hamilton's apportionment B 402 7.43 7 8 с 394 7.28 7 7 B 402 D 424 7.83 7 8 C 394 Complete the table below with the new apportionment for clinics A, B, C, D, and E using a standard divisor rounded to two decimal places. A E 453 492 E 453 8.37 8 8 D 424 Total 2165 40.00 38 40 D Total 2165 41
Use Thomas Jefferson's method to solve the following problem. Suppose a legislature in a state has five counties and a representative body with 56 seats. The population for each of the counties are shown below. How many seats should each county get? Use the Jefferson's Method of apportionment and Excel or Google Sheets. Fill in the information below. County Population Standard Lower Modified Modified Quota Quota Quota Lower Quota County 1 County 2 County 3 County 4 County 5 Total 550,000 382,000 120,000 365,000 226,000 Find the standard divisor and modified divisor. Standard divisor = Modified divisor:
Dev
Use Webster's method of apportionment to solve the following problem. 2. Suppose a nation has 5 states, with populations shown in the chart below. The representative body had 150 seats. Find: • the standard divisor, the modified divisor, and • the distribution of representatives to each state. Then complete the table. Round all standard and modified quotas to 7 decimal places if needed. You can use a spreadsheet to help you figure out an answer or calculate using a calculator. Representative Seats State A B C Total Standard Divisor Modified Divisor 150 Population 1,895,500 1,234,500 845,200 399.120 500.680 4,875,000 Standard Rounded Modified Modified Quotas Quotas Rounded Quotas Quotas
Apply the Hamilton-Hare (HH), Jefferson-D'Hondt (JDH), and Webster-Sainte-Lague (WSL) methods to apportion 10 seats among three parties. Calculate the HH quota. The parties have the following numbers of votes: P1 - 942, P2 - 207, P3 - 351. Party P1: Quota WSL Party P2: Quota WSL Party P3: Quota WSL HH , JDH HH , JDH HH ,JDH

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Voting and Apportionment Question: 1. Winner by Plurality 2. Winner by Borda Count Method