Find the apportionment under Webster’s method of the Guayuru House of Representatives described in Exercise 26 (also in Example 4.11 ) Table 4 - 3 3 State A B C D E Population 34,800 104,800 64,800 140,800 54,800 26. The small republic of Guayuru (see Example 4.11 ) consists of five states ( A , B , C , D , and E for short ) , The populations of the five states are shown in Table 4-33 . Find the apportionment under Jefferson's method of the M = 40 seats in the Guayuru House of Representatives. ( Hint : Look for suitable divisors in the interval 9000 to 9500.)
Find the apportionment under Webster’s method of the Guayuru House of Representatives described in Exercise 26 (also in Example 4.11 ) Table 4 - 3 3 State A B C D E Population 34,800 104,800 64,800 140,800 54,800 26. The small republic of Guayuru (see Example 4.11 ) consists of five states ( A , B , C , D , and E for short ) , The populations of the five states are shown in Table 4-33 . Find the apportionment under Jefferson's method of the M = 40 seats in the Guayuru House of Representatives. ( Hint : Look for suitable divisors in the interval 9000 to 9500.)
Solution Summary: The author explains the apportionment under Webster's method in the table below.
Find the apportionment under Webster’s method of the Guayuru House of Representatives described in Exercise 26 (also in Example 4.11 )
Table
4
-
3
3
State
A
B
C
D
E
Population
34,800
104,800
64,800
140,800
54,800
26. The small republic of Guayuru (see Example 4.11) consists of five states
(
A
,
B
,
C
,
D
,
and
E
for
short
)
, The populations of the five states are shown in Table 4-33. Find the apportionment under Jefferson's method of the
M
=
40
seats in the Guayuru House of Representatives. ( Hint: Look for suitable divisors in the interval 9000 to 9500.)
2
d)
Draw the following graph on the interval
k
5π
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Draw the following graph on the interval
5л
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Determine whether the lines
L₁ (t) = (-2,3, −1)t + (0,2,-3) and
L2 p(s) = (2, −3, 1)s + (-10, 17, -8)
intersect. If they do, find the point of intersection.
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