on 1,575,000 2,403,000 nine each state's modified quota using the divisor 39,400. A B on 1,575,000 2,403,000 Quota the nearest hundredth as needed.) nine each state's apportionment using Jefferson's method. A B on 1,575,000 2,403,000 of seats whole number.) 968,000 C 968,000 C 968,000 3,054,000 D 3,054,000 D 3,054,000 8,000,000 Total 8,000,000 Total 8,000,000 200

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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A small country with a population of 8,000,000 consists of four states, A, B, C, and D. There are 200 seats in the legislature that need to be
apportioned among the four states. The population of each state is shown in the table. Use the table to answer parts (a) and (b).
State
A
B
C
D
Total
8,000,000
Population
1,575,000
2,403,000
968,000
3,054,000
a) Determine each state's modified quota using the divisor 39,400.
State
A
B
Population
1,575,000
2,403,000
Modified Quota
(Round to the nearest hundredth as needed.)
b) Determine each state's apportionment using Jefferson's method.
State
A
B
Population
1,575,000
2,403,000
Number of seats
(Type a whole number.)
C
968,000
968,000
D
3,054,000
D
3,054,000
Total
8,000,000
Total
8,000,000
200
Transcribed Image Text:A small country with a population of 8,000,000 consists of four states, A, B, C, and D. There are 200 seats in the legislature that need to be apportioned among the four states. The population of each state is shown in the table. Use the table to answer parts (a) and (b). State A B C D Total 8,000,000 Population 1,575,000 2,403,000 968,000 3,054,000 a) Determine each state's modified quota using the divisor 39,400. State A B Population 1,575,000 2,403,000 Modified Quota (Round to the nearest hundredth as needed.) b) Determine each state's apportionment using Jefferson's method. State A B Population 1,575,000 2,403,000 Number of seats (Type a whole number.) C 968,000 968,000 D 3,054,000 D 3,054,000 Total 8,000,000 Total 8,000,000 200
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