Find the apportionment under Hamilton’s method of the University Hospital nurses to the five units described in Exercise 4 . 4. University Hospital has five major units: Emergency Care ( ECU ), Intensive Care ( ICU ), Maternity ( MU ), Pediatrics ( PU ), and Surgery ( SU ). There are 250 nurses working in these five units and they are apportioned to the units based on the number of beds in each unit, shown in Table 4 − 24 _ . T a b l e 4 - 2 4 Unit ECU ICU MU PU SU Beds 21 19 35 30 25 a. Find the standard divisor. b. Explain what the standard divisor represents in this problem. c. Find the standard quotas (rounded to three decimal places).
Find the apportionment under Hamilton’s method of the University Hospital nurses to the five units described in Exercise 4 . 4. University Hospital has five major units: Emergency Care ( ECU ), Intensive Care ( ICU ), Maternity ( MU ), Pediatrics ( PU ), and Surgery ( SU ). There are 250 nurses working in these five units and they are apportioned to the units based on the number of beds in each unit, shown in Table 4 − 24 _ . T a b l e 4 - 2 4 Unit ECU ICU MU PU SU Beds 21 19 35 30 25 a. Find the standard divisor. b. Explain what the standard divisor represents in this problem. c. Find the standard quotas (rounded to three decimal places).
Solution Summary: The apportionment of the University Hospital nurses to the five units is given by Table (5).
Find the apportionment under Hamilton’s method of the University Hospital nurses to the five units described in Exercise 4.
4. University Hospital has five major units: Emergency Care (ECU), Intensive Care (ICU), Maternity (MU), Pediatrics (PU), and Surgery (SU). There are 250 nurses working in these five units and they are apportioned to the units based on the number of beds in each unit, shown in
Table
4
−
24
_
.
T
a
b
l
e
4
-
2
4
Unit
ECU
ICU
MU
PU
SU
Beds
21
19
35
30
25
a. Find the standard divisor.
b. Explain what the standard divisor represents in this problem.
c. Find the standard quotas (rounded to three decimal places).
Directions: For problems 1 through 3, read each question carefully and be sure to show all work.
1. What is the phase shift for y = 2sin(2x-)?
2. What is the amplitude of y = 7cos(2x+л)?
3. What is the period of y = sin(3x-π)?
Directions: For problems 4 and 5, you were to compare and contrast the two functions in each problem situation. Be sure to
include a discussion of similarities and differences for the periods, amplitudes, y-minimums, y-maximums, and any phase shift
between the two graphs. Write in complete sentences.
4. y 3sin(2x) and y = 3cos(2x)
5. y 4sin(2x) and y = cos(3x- -플)
A graph G of order 12 has vertex set V(G) = {c1, c2, …, c12} for the twelve configurations inFigure 1.4. A “move” on this checkerboard corresponds to moving a single coin to anunoccupied square, where(1) the gold coin can only be moved horizontally or diagonally,(2) the silver coin can only be moved vertically or diagonally.Two vertices ci and cj (i ≠ j) are adjacent if it is possible to move ci to cj by a single move.
(a) What vertices are adjacent to c1 in G?(c) Draw the subgraph of G induced by {c2, c6, c9, c11}.
i) Consider the set S = {−6, −3, 0, 3, 6}. Draw a graph G whose set of verti-
ces be S and such that for i, j ∈ S, ij ∈ E(G) if ij are related to a rule that t'u
you choose to apply to i and j.
(ii) A graph G of order 12 has as a set of vertices c1, c2, . . . , c12 for the do-
ce configurations of figure 1. A movement on said board corresponds to moving a
coin to an unoccupied square using the following two rules:
1. the gold coin can move only horizontally or diagonally,
2. the silver coin can move only vertically or diagonally.
Two vertices ci, cj, i̸ = j are adjacent if it is possible to move ci to cj in a single movement.
a) What vertices are adjacent to c1 in G?
b) Draw the subgraph induced by {c2, c6, c9, c11}
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