Contemp Math Final

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Last updated 3:52 AM on 12/8/25
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36 Terms

1
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In a weighted voting system, any set of players who might join forces and vote the same way is called a ——

coalition

2
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The player is a dummy if ——

the player does not have any power in the outcome of voting

3
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The —— method finds the winner by considering the candidate with the most number of 1st choice votes

Plurality

4
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Borda Count Method

Assign points to each position of the ballot and tally each candidates points

5
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The process of distributing or allocating proportionately is called ——

Apportionment

6
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To find the majority of votes you should ——

divide by 2 and add 1(or round up)

7
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An acceptable efficiency gap is ——

lower than 8%

8
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the Present method of apportionment used is ——

Huntington-Hill Method

9
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The ceiling of a number means ——

to round the number up

10
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The Jefferson method of apportionment used ——

a MODIFIED divisor and the LOWER quotas

11
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The Hamilton method of apportionment used ——

the SURPLUS seats and the LOWER quota

12
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The Adams method of apportionment used ——

a MODIFIED divisor and UPPER quotas

13
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The practice of drawing voting districts to give one political party an unfair advantage

gerrymandering

14
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What are processors in scheduling?

teams, humans, workers, macines

15
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A Euler Path ——

starts at one point and ends at another

16
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A Euler Circuit —-

starts and stops at the same place

17
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A network is traversable if it can be ——

traced in one sweep

18
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TSP

traveling salesman problem

19
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Which method is exhaustive in the Hamiltonian cycle?

Brute force method

20
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—— are used in Hamilton circuits

Peterson graphs

21
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Tasks that must be completed before other tasks are ——

Precedent tasks

22
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If you are a traveling salesperson, what type of circuit would you want to follow?

Hamiltonian

23
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A statement of equality between two fractions (a/b = c/d) is called a ——

proportion

24
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In a percent problem, W stands for ——

the whole amount

25
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The odds of an event NOT occuring can be expressed as —-

f:s (failures:successes)

26
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Which formula demonstrates complementary probablities if S stanfs for the probablity of success and F stands for the probability of failure?

S+F= 1

27
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The probability of combinations of events involving the word “AND” involves —— the probability of each of the events

adding

28
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simple interest formula

i = Prt, A = P + i

29
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compound interest formula

A = P (1 + r/n) ^nt

30
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credit card interest with adjusted balance

i = Pr/12, where P is the previous balance - credits

31
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credit card interest with previous balance

i = Pr/12, where p is previous balance

32
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credit card interest with average daily balance

i = Pr (days/365), where P is the average daily balance

33
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a network with NO odd vertices is —

traversable with an Euler Circuit

34
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a network with ONE odd vertex is ——

not traversable

35
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a network with EXACTLY TWO odd vertices is ——

traversable with an Euler Path

36
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A network with TWO or MORE odd vertices is ——

not traversable