Consider the Republic of Ashbury and apportion 250 seats among the five states using Huntington-Hill method. Use the population from the table below. You can use a spreadsheet to help you figure out an answer or calculate using a calculator. Find: . the standard divisor, • the modified divisor, and • the distribution of representatives to each state. Representative Seats State A B C D E Total Standard Divisor Modified Divisor O a O b Od 250 Population 1,230,520 1,230,600 3,500,230 725,000 875,500 7,561,850 Standard Modified Quota Quotas Standard divisor: 30,247.40 Modified divisor: 30,320 States: A:41, B: 41, C: 115, D:24, E:29 Standard divisor: 30,247.40 Modified divisor: 30,305 States: A:41, B: 41, C: 116, D:24, E:29 Standard divisor: 30,247.40 Modified divisor: 30,386 States: A:40, B: 41, C: 115, D:24, E:29 Standard divisor: 30,247.40 Modified divisor: 30,320 States: A:41, B: 40, C: 115, D:24, E:29 Round down Round Geometric up Mean Hill- Huntington Method
Consider the Republic of Ashbury and apportion 250 seats among the five states using Huntington-Hill method. Use the population from the table below. You can use a spreadsheet to help you figure out an answer or calculate using a calculator. Find: . the standard divisor, • the modified divisor, and • the distribution of representatives to each state. Representative Seats State A B C D E Total Standard Divisor Modified Divisor O a O b Od 250 Population 1,230,520 1,230,600 3,500,230 725,000 875,500 7,561,850 Standard Modified Quota Quotas Standard divisor: 30,247.40 Modified divisor: 30,320 States: A:41, B: 41, C: 115, D:24, E:29 Standard divisor: 30,247.40 Modified divisor: 30,305 States: A:41, B: 41, C: 116, D:24, E:29 Standard divisor: 30,247.40 Modified divisor: 30,386 States: A:40, B: 41, C: 115, D:24, E:29 Standard divisor: 30,247.40 Modified divisor: 30,320 States: A:41, B: 40, C: 115, D:24, E:29 Round down Round Geometric up Mean Hill- Huntington Method
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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