Find the apportionment under Hamilton’s method of the Wadiya Congress described in Exercise 2 . 2. The Republic of Wadiya is a small country consisting of four provinces: A ( population 4 , 360 , 000 ) , B ( population 2 , 280 , 000 ) , C ( population 729 , 000 ) and D ( population 2 , 631 , 000 ) . Suppose that there are M = 200 seats in the Wadiya Congress, to be apportioned among the four provinces based on their respective populations. a. Find the standard divisor. b. Find each province’s standard quota.
Find the apportionment under Hamilton’s method of the Wadiya Congress described in Exercise 2 . 2. The Republic of Wadiya is a small country consisting of four provinces: A ( population 4 , 360 , 000 ) , B ( population 2 , 280 , 000 ) , C ( population 729 , 000 ) and D ( population 2 , 631 , 000 ) . Suppose that there are M = 200 seats in the Wadiya Congress, to be apportioned among the four provinces based on their respective populations. a. Find the standard divisor. b. Find each province’s standard quota.
Solution Summary: The author explains the apportionment of the given population using Hamilton's theorem.
Find the apportionment under Hamilton’s method of the Wadiya Congress described in Exercise 2.
2. The Republic of Wadiya is a small country consisting of four provinces:
A
(
population
4
,
360
,
000
)
, B
(
population
2
,
280
,
000
)
, C
(
population
729
,
000
)
and D
(
population
2
,
631
,
000
)
. Suppose that there are
M
=
200
seats in the Wadiya Congress, to be apportioned among the four provinces based on their respective populations.
(b) Let A and B be two subset of a linear space X such that ACB, show that
whether if A is affine set then B affine or need not and if B affine set then A affine set
or need not.
Qz/antonly be
a-Show that every hyperspace of a vecor space X is hyperplane but the convers
need not to be true.
b- Let M be a finite dimension subspace of a Banach space X show that M is closed set.
c-Show that every two norms on finite dimension vector space are equivant (1)
Q/answer only two
a-Write the definition of bounded set in: a normed space and write with prove an
equivalent statement to a definition.
b- Let f be a function from a normed space X into a normed space Y, show that f
continuous iff f is bounded.
c-Show that every finite dimension normed space is a Banach.
Q/a- Let A and B two open sets in a normed space X, show that by definition
AnB and AUB are open sets.
(1
nood
true
can you solve this question using the right triangle method and explain the steps used along the way
can you solve this and explain the steps used along the way
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