A university system has a total of 40 new computers to distribute to each of its three campuses. After preregistration, the enrollment at each of the campuses was the value shown in second column of the table below together with the apportionment of the computers in the third column according to the Hamilton method. Final enrollment at each of the campuses is shown in the fourth column of the table with the percent increase in enrollment over the preregistration values in the fifth column. Determine whether a population paradox will occur in the reapportionment of the computers according to final enrollments. If it does, which campus loses a computer in the reapportionment? Campus Preregistration Enrollment Apportionment of 40 Computers Based on Preregistration Enrollment Final Enrollment % Increase in Final Enrollment Over Preregistration Enrollment A 354 4 369 4.24% B 1,054 10 1080 2.47% C 2,598 26 2612 0.54% a. The paradox will occur and Campus A will lose a computer. b. The paradox will occur and Campus B will lose a computer. c. The paradox will occur and Campus C will lose a computer. d. The paradox will occur and Campus A and Campus C will each lose a computer. e. The paradox will not occur
A university system has a total of 40 new computers to distribute to each of its three campuses. After preregistration, the enrollment at each of the campuses was the value shown in second column of the table below together with the apportionment of the computers in the third column according to the Hamilton method. Final enrollment at each of the campuses is shown in the fourth column of the table with the percent increase in enrollment over the preregistration values in the fifth column. Determine whether a population paradox will occur in the reapportionment of the computers according to final enrollments. If it does, which campus loses a computer in the reapportionment? Campus Preregistration Enrollment Apportionment of 40 Computers Based on Preregistration Enrollment Final Enrollment % Increase in Final Enrollment Over Preregistration Enrollment A 354 4 369 4.24% B 1,054 10 1080 2.47% C 2,598 26 2612 0.54% a. The paradox will occur and Campus A will lose a computer. b. The paradox will occur and Campus B will lose a computer. c. The paradox will occur and Campus C will lose a computer. d. The paradox will occur and Campus A and Campus C will each lose a computer. e. The paradox will not occur
Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter2: Working With Real Numbers
Section2.3: Rules For Addition
Problem 8P
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A university system has a total of 40 new computers to distribute to each of its three campuses. After preregistration, the enrollment at each of the campuses was the value shown in second column of the table below together with the apportionment of the computers in the third column according to the Hamilton method. Final enrollment at each of the campuses is shown in the fourth column of the table with the percent increase in enrollment over the preregistration values in the fifth column. Determine whether a population paradox will occur in the reapportionment of the computers according to final enrollments. If it does, which campus loses a computer in the reapportionment?
Campus | Preregistration Enrollment |
Apportionment of 40 Computers Based on Preregistration Enrollment | Final Enrollment | % Increase in Final Enrollment Over Preregistration Enrollment |
A | 354 | 4 | 369 | 4.24% |
B | 1,054 | 10 | 1080 | 2.47% |
C | 2,598 | 26 | 2612 | 0.54% |
a. |
The paradox will occur and Campus A will lose a computer.
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b. |
The paradox will occur and Campus B will lose a computer.
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|
c. |
The paradox will occur and Campus C will lose a computer.
|
|
d. |
The paradox will occur and Campus A and Campus C will each lose a computer.
|
|
e. |
The paradox will not occur.
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