Find the apportionment under Adams’s method of the Inter-Fraternia Congress described in Exercise 9. (Hint: Express the modified divisors in terms of percents of the total population and look for suitable divisors in the interval 0.5% to 0.51%.) 9. The Interplanetary Federation of Fraternia consists of six planets: Alpha, Kappa, Beta Theta, Chi Omega, Delta Gamma, Epsilon Tau, and Phi Sigma ( A , B , C , D , E , and F for short ) The federation is governed by the Inter-Fraternia Congress, consisting of 200 seats apportioned among the planets according to the population. Table 4-27 gives the planet populations as percentages of the total population of Fraternia. Table 4-27 Planet A B C D E F Population Percentage 11.37 8.07 38.62 14.98 10.42 16.54
Find the apportionment under Adams’s method of the Inter-Fraternia Congress described in Exercise 9. (Hint: Express the modified divisors in terms of percents of the total population and look for suitable divisors in the interval 0.5% to 0.51%.) 9. The Interplanetary Federation of Fraternia consists of six planets: Alpha, Kappa, Beta Theta, Chi Omega, Delta Gamma, Epsilon Tau, and Phi Sigma ( A , B , C , D , E , and F for short ) The federation is governed by the Inter-Fraternia Congress, consisting of 200 seats apportioned among the planets according to the population. Table 4-27 gives the planet populations as percentages of the total population of Fraternia. Table 4-27 Planet A B C D E F Population Percentage 11.37 8.07 38.62 14.98 10.42 16.54
Find the apportionment under Adams’s method of the Inter-Fraternia Congress described in Exercise 9.(Hint: Express the modified divisors in terms of percents of the total population and look for suitable divisors in the interval 0.5% to 0.51%.)
9. The Interplanetary Federation of Fraternia consists of six planets: Alpha, Kappa, Beta Theta, Chi Omega, Delta Gamma, Epsilon Tau, and Phi Sigma
(
A
,
B
,
C
,
D
,
E
,
and
F
for short
)
The federation is governed by the Inter-Fraternia Congress, consisting of 200 seats apportioned among the planets according to the population. Table 4-27 gives the planet populations as percentages of the total population of Fraternia.
1.
Prove the following arguments using the rules of inference. Do not make use of
conditional proof.
(а) а → (ЪЛс)
¬C
..¬a
(b) (pVq) →
→r
יור
(c) (c^h) → j
¬j
h
(d) s→ d
t
d
-d
..8A-t
(e) (pVg) (rv¬s)
Лѕ
קר .'
The graph of f(x) is given below. Select each true statement about the continuity of f(x) at x = 1.
Select all that apply:
☐ f(x) is not continuous at x = 1 because it is not defined at x = 1.
☐ f(x) is not continuous at x = 1 because lim f(x) does not exist.
x+1
☐ f(x) is not continuous at x = 1 because lim f(x) ‡ f(1).
x+→1
☐ f(x) is continuous at x = 1.
2. Consider the following argument:
(a)
Seabiscuit is a thoroughbred.
Seabiscuit is very fast.
Every very fast racehorse can win the race.
.. Therefore, some thoroughbred racehorse can win the race.
Let us define the following predicates, whose domain is racehorses:
T(x) x is a thoroughbred
F(x) x is very fast
R(x) x can win the race
:
Write the above argument in logical symbols using these predicates.
(b)
Prove the argument using the rules of inference. Do not make use of conditional
proof.
(c)
Rewrite the proof using full sentences, avoiding logical symbols. It does not
need to mention the names of rules of inference, but a fellow CSE 16 student should be
able to understand the logical reasoning.
Elementary Algebra For College Students (10th Edition)
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