CSUF Math 110

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Last updated 5:24 PM on 5/10/26
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33 Terms

1
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Instant Run-Off

candidate w/ fewest votes is eliminated until one candidate has over 50% votes

2
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Borda Count

Each vote is ranked and added together to declare a winner

3
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head-to-head

each answer is compared head to head, and the one with the most wins takes the trophy

4
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standard divisor

total population/total number of seats

5
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standard quota

states population/standard divisor

6
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geometric mean

square root of the sum of the lower quota times the upper quota

7
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Hamiltons method

based on lower quota

8
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hill-huntington method

use geometric mean; if the standard quota is GREATER OR EQUAL, you round up, but ifc the standard is LESS you round down

9
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alabama paradox

a new seat is added but one population (A) loses a seat to another population (B) despite no change in total population in those places

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new states paradox

by adding a new state (A), a different state (B) will lose a seat to a third state (C) despite the fact that no populations changed

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population paradox

one state (A) loses a seat to another (B) even though A is growing faster than B

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simple interest

I = Prt

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future value

FV = P(1+rt)

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average daily balance

sum of balance x days/ total days

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compound interest

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

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calculating amortized loans

(pymt) ((1+(r/n)^nt - 1)/(r/n)) = P(1+(r/n))^nt

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Permutations

order matters; n!/(n-r)!

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Combinations

order doesnt matter; n!/r!(n-r)!

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expected value

probability weighted average; v1(PV1) + v2(PV2)...

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triangle area

0.5(b)(h)

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rectangle&parellelogram area

b x h

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trapezoid area

0.5(b1+b2)xh

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triangle with only sides labelled

s= 0.5(a)(b)(c) --> square root of s(s-a)(s-b)(s-c)

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circle

A = pi r^2; C = 2 pi r

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cylinder

pi r^2 x h

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sphere

4/3 pi r^3

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pyramid/cone

1/3 A(base) x h

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euler circuit

all vertices have even degrees & each edge is visited ONCE

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adjacent VERTICES

two vertices joined by one edge

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adjacent EDGES

two edges with a shared vertex

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hamiltonian path

visit each vertex once

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nearest neighbor

go to the closest from one starting point regardless of other options

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cheapest edge

write it all out, and find the path with the least amount traveled