Consider the problem of apportioning M seats between two states, A and B . Let q A and q B denote the standard quotas of A and B , respectively, and assume that these quotas have decimal parts that are not equal to 0.5 .Explain why in this case a. Hamilton’s and Webster’s methods must give the same apportionment. b. the Alabama or population paradoxes cannot occur under Hamilton’s method.[Hint: Use the result of (a).] c. violations of the quota rule cannot occur under Webster’s method.[Hint: Use the result of (a).]
Consider the problem of apportioning M seats between two states, A and B . Let q A and q B denote the standard quotas of A and B , respectively, and assume that these quotas have decimal parts that are not equal to 0.5 .Explain why in this case a. Hamilton’s and Webster’s methods must give the same apportionment. b. the Alabama or population paradoxes cannot occur under Hamilton’s method.[Hint: Use the result of (a).] c. violations of the quota rule cannot occur under Webster’s method.[Hint: Use the result of (a).]
Solution Summary: The author explains that Hamilton's and Webster’s methods must give the same apportionment.
Consider the problem of apportioning
M
seats between two states,
A
and
B
. Let
q
A
and
q
B
denote the standard quotas of
A
and
B
, respectively, and assume that these quotas have decimal parts that are not equal to
0.5
.Explain why in this case
a. Hamilton’s and Webster’s methods must give the same apportionment.
b. the Alabama or population paradoxes cannot occur under Hamilton’s method.[Hint: Use the result of (a).]
c. violations of the quota rule cannot occur under Webster’s method.[Hint: Use the result of (a).]
4
3
2
-5 4-3 -2 -1
1 2 3 4 5
12
23
-4
The function graphed above is:
Increasing on the interval(s)
Decreasing on the interval(s)
Question 4
The plot below represents the function f(x)
8
7
3 pts O
-4-3-2-1
6
5
4
3
2
+
1 2 3
5
-2+
Evaluate f(3)
f(3) =
Solve f(x) = 3
x=
Question 5
Question 14
6+
5
4
3
2
-8-2
2 3 4 5 6
+
2
3
4
-5
-6
The graph above is a transformation of the function f(x) = |x|
Write an equation for the function graphed above
g(x) =
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