A hospital has 193 nurses to be apportioned among four shifts: Shifts A, B, C, and D. The hospital decides to apportion the nurses based or room calls reported during each shift. Room calls are shown in the table below. Use the table to determine each shift's apportionment using (Note: Divisors do not have to be whole numbers.) Shift Room calls A в D Total 797 1190 518 197 2702 ..... Determine each shift's apportionment using Jefferson's method. Shift Room calls Nurses B 797 A D Total 1190 518 197 2702 (Type whole numbers.)

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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A hospital has 193 nurses to be apportioned among four shifts: Shifts A, B, C, and D. The hospital decides to apportion the nurses based on the average number of
room calls reported during each shift. Room calls are shown in the table below. Use the table to determine each shift's apportionment using Jefferson's method.
(Note: Divisors do not have to be whole numbers.)
Shift
A
C
Total O
Room calls
797
1190
518
197
2702
.....
Determine each shift's apportionment using Jefferson's method.
Shift
A
В
Total
Room calls
Nurses
797
1190
518
197
2702
(Type whole numbers.)
Transcribed Image Text:A hospital has 193 nurses to be apportioned among four shifts: Shifts A, B, C, and D. The hospital decides to apportion the nurses based on the average number of room calls reported during each shift. Room calls are shown in the table below. Use the table to determine each shift's apportionment using Jefferson's method. (Note: Divisors do not have to be whole numbers.) Shift A C Total O Room calls 797 1190 518 197 2702 ..... Determine each shift's apportionment using Jefferson's method. Shift A В Total Room calls Nurses 797 1190 518 197 2702 (Type whole numbers.)
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