Unit 1: Sets, Venn Diagrams and Probability - Grade 9 Flashcards

1
Q

“listed by roster”

A

When all the elements are shown

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2
Q

“listed by rule”

A

Ex: A = {x|1 < x < 5, x E Z}

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3
Q

| represents

represents

A

“such that”

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4
Q

Subset of a set

A

Set P is a subset of set Q if every element of P is also an element of Q we write P is < or equal to Q

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5
Q

Empty (null) set

A

0 (with a line through) = { }

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6
Q

“Universal set”

A

U = {all elements under consideration}

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7
Q

With a line through

A

= - is not equal to
E - is not an element of
< - is not an element of

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8
Q

Union of sets

A

AUB = {elements in A or B}

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9
Q

Intersection of sets

A

A^B = {elements in A and B}

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10
Q

N

A

Natural Numbers - {0, 1, 2, 3, 4}

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11
Q

Z

A

Integers - {,… , -3, -2, -1, 0, 1, 2, 3}
- Z+ are only positive numbers

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12
Q

Q

A

Rational numbers - {x | x = a/b, a}
- Q+ are only positive rational numbers
- set builder notation (rule)
*the way it is written

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13
Q

R

A

Real numbers

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14
Q

Coordinality of a set

A

The number of elements in the set
- ex: A = {1, 4, 7} —> 4

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15
Q

Complement of a set

A

The complement of set A is denoted by A’ (is prime) and described in set notation as A = {x|x E U, x…}
- Complement is the part the set does not have.
- A’ is the complement of A

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16
Q

AUA’

A

A is the union of A prime

17
Q

A^A’

A

Intersection would fail because A has no elements of A’

18
Q

Disjoint sets

A

Circles are not attached
- are mutually exclusive events

19
Q

Intersected sets

A

Circles are intersected

20
Q

De Morgans Law

A

(AUB)’ = A’^B’
A’UB’ = (A^B)’

21
Q

Universal set in probability

A

Called the SAMPLE SPACE (S)

22
Q

Definition of probability

A

P(A) = n(A)/n(S)

23
Q

Tree Diagram

A
24
Q
A