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).
The graph below is the function f(z)
4
3
-2
-1
-1
1
2
3
-3
Consider the function f whose graph is given above.
(A) Find the following. If a function value is undefined, enter "undefined". If a limit does not exist, enter
"DNE". If a limit can be represented by -∞o or ∞o, then do so.
lim f(z)
+3
lim f(z)
1-1
lim f(z)
f(1)
= 2
=
-4
= undefined
lim f(z) 1
2-1
lim f(z):
2-1+
lim f(x)
2+1
-00
= -2
= DNE
f(-1) = -2
lim f(z) = -2
1-4
lim f(z)
2-4°
00
f'(0)
f'(2)
=
=
(B) List the value(s) of x for which f(x) is discontinuous. Then list the value(s) of x for which f(x) is left-
continuous or right-continuous. Enter your answer as a comma-separated list, if needed (eg. -2, 3, 5). If
there are none, enter "none".
Discontinuous at z =
Left-continuous at x =
Invalid use of a comma.syntax incomplete.
Right-continuous at z =
Invalid use of a comma.syntax incomplete.
(C) List the value(s) of x for which f(x) is non-differentiable. Enter your answer as a comma-separated list,
if needed (eg. -2, 3, 5).…
A graph of the function f is given below:
Study the graph of f at the value given below. Select each of the following that applies for the value
a = -4.
f is defined at = a.
f is not defined at 2 = a.
If is continuous at x = a.
Of is discontinuous at x = a.
Of is smooth at x = a.
f is not smooth at x = a.
If has a horizontal tangent line at x = a.
f has a vertical tangent line at x = a.
Of has a oblique/slanted tangent line at x = a.
Of has no tangent line at x = a.
f(a + h) − f(a)
h
lim
is finite.
h→0
f(a + h) - f(a)
lim
is infinite.
h→0
h
f(a + h) - f(a)
lim
does not exist.
h→0
h
f'(a) is defined.
f'(a) is undefined.
If is differentiable at x = a.
If is not differentiable at x = a.
Find the point of diminishing returns (x,y) for the function R(X), where R(x) represents revenue (in thousands of dollars) and x represents the amount spent on advertising (in
thousands of dollars).
R(x) = 10,000-x3 + 42x² + 700x, 0≤x≤20
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