Determine what regions make up the given probabilities - shade the Venn Diagram.9.10.Set A8.6.P(C) = 2+3+4+5P(A and B and C) =7 fet BSet C7 let B11.12.Set ASet A8.P(A)° = 3+5+7+8P(B and C) =Set C57 Set B13.14.Set AUSet A81P(A or B) = |6.Set C3P(A or B or C)° =7 Set BSet C3.7 Set B5Given the universal set U = natural numbers from 1 to 20, determine which of the following diagramsrepresents the relationship of the two defined subsets.Relationship #1Relationship #2Relationship #3Relationship #4SetSet BSet A15. Set A = even numbersSet B = odd numbersRelationship #16. Set A = factors of 12Set B = factors of 10Relationship #17. Set A = even numbersSet B = {2, 8, 10}Relationship #18. Set A = multiples of 3Set B = Factors of 14Relationship #Cnintnoo of ge sidhamt 01Set B = numbers < 1019. Set A = numbers < 5Relationship #20. Set A = digits in the date 1964Set B = numbers divisible by 3Relationship #

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Determine what regions make up the given probabilities - shade the Venn Diagram. 9. 10. Set A Set A 1. 8. 6. P(C) = 2+ 3+4+5 P(A and B and C) = 6. 4. Set.e 7 fet Set C 3. 7 let 11. 12. Set A Set A 8. P(A)° =3+5+78 4 6. P(B and C) = 6. Set C 7 Set 5. 13. 14. Set A 8. 8. Set A P(A or B) = | 6. 6. 4 Set C P(A or B or C) = 7 fet Set C 3 7 Set

Determine what regions make up the given probabilities - shade the Venn Diagram. 9. 10. Set A Set A 1. 8. 6. P(C) = 2+ 3+4+5 P(A and B and C) = 6. 4. Set.e 7 fet Set C 3. 7 let 11. 12. Set A Set A 8. P(A)° =3+5+78 4 6. P(B and C) = 6. Set C 7 Set 5. 13. 14. Set A 8. 8. Set A P(A or B) = | 6. 6. 4 Set C P(A or B or C) = 7 fet Set C 3 7 Set

Elementary Geometry For College Students, 7e

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ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Concept explainers

Compound Probability

Compound probability can be defined as the probability of the two events which are independent. It can be defined as the multiplication of the probability of two events that are not dependent.

Tree diagram

Probability theory is a branch of mathematics that deals with the subject of probability. Although there are many different concepts of probability, probability theory expresses the definition mathematically through a series of axioms. Usually, these axioms express probability in terms of a probability space, which assigns a measure with values ranging from 0 to 1 to a set of outcomes known as the sample space. An event is a subset of these outcomes that is described.

Conditional Probability

By definition, the term probability is expressed as a part of mathematics where the chance of an event that may either occur or not is evaluated and expressed in numerical terms. The range of the value within which probability can be expressed is between 0 and 1. The higher the chance of an event occurring, the closer is its value to be 1. If the probability of an event is 1, it means that the event will happen under all considered circumstances. Similarly, if the probability is exactly 0, then no matter the situation, the event will never occur.

Question

Determine what regions make up the given probabilities - shade the Venn Diagram.
9.
10.
Set A
8.
6.
P(C) = 2+3+4+5
P(A and B and C) =
7 fet B
Set C
7 let B
11.
12.
Set A
Set A
8.
P(A)° = 3+5+7+8
P(B and C) =
Set C
5
7 Set B
13.
14.
Set A
U
Set A
8
1
P(A or B) = |
6.
Set C
3
P(A or B or C)° =
7 Set B
Set C
3.
7 Set B
5
Given the universal set U = natural numbers from 1 to 20, determine which of the following diagrams
represents the relationship of the two defined subsets.
Relationship #1
Relationship #2
Relationship #3
Relationship #4
Set
Set B
Set A
15. Set A = even numbers
Set B = odd numbers
Relationship #
16. Set A = factors of 12
Set B = factors of 10
Relationship #
17. Set A = even numbers
Set B = {2, 8, 10}
Relationship #
18. Set A = multiples of 3
Set B = Factors of 14
Relationship #
Cnintnoo of ge sidhamt 01
Set B = numbers < 10
19. Set A = numbers < 5
Relationship #
20. Set A = digits in the date 1964
Set B = numbers divisible by 3
Relationship #

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