A country with four states, A, B, C and D apportions the 70 seats in its congress using Hamilton's Method. Thetable below lists the population for each state and the final apportionment.ApportionmentStateABCDStateAPopulation800010000BCD46257625New census data came in this year and the 70 seats need to be reapportioned using Hamilton's Method. Thetable below shows the new populations for each state.New Population80881067045377938A's final apportionment:B's final apportionment:C's final apportionment:18231118D's final apportionment:Have any paradoxes occurred? If so, which ones? Explain your answer.Population ParadoxAlabama ParadoxNew States ParadoxNone of the above

To Find: State Population Appointment A 8000 18 B 10000 23 C 4625 11 D 7625 18 A's…

Answered: A country with four states, A, B, C and…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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A small country is comprised of four states, A, B, C, and D. The population of each state, in thousands, is given in the following table. State A B D Total Population (in thousands) 72 104 176 248 600 According to the country's constitution, the congress will have 30 seats, divided among the four states according to their respective populations. Use Hamilton's method to find each state's apportionment of congressional seats. State A B Total Population 72 104 176 248 600 Allocated seats 5 30 (Type an integer in each box. One of them has been done for you.)
Suppose that the governors of three midwestern region states have agreed to form an interstate bureau to foster historical awareness, tourism, and commerce. The bureau will have ten seats, and the populations of the states are given in the figure shown below. Use Hamilton's Method to apportion the bureau seats. State A B C Population 9,938,480 5,363,704 4,819,485 Seats
The population for the following district is subdivided by region: Region 15 has 496 students Region 16 has 224 students Region 17 has 399 students If an organization selects 3 students to represent the district, calculate the standard divisor needed to be eligible for representation of the region. Round your answer to 2 decimal places. 373
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?
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
i need the answer quickly
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:
Use Adams's method of apportionment to solve the following problem. -1. Suppose a nation has 6 states, with populations shown in the chart below. The representative body had 200 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.

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