Stats: Modeling the World Nasta Edition Grades 9-12
Stats: Modeling the World Nasta Edition Grades 9-12
3rd Edition
ISBN: 9780131359581
Author: David E. Bock, Paul F. Velleman, Richard D. De Veaux
Publisher: PEARSON
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Chapter 14, Problem 34E

a)

To determine

To explain the difference between disjoint and independent.

a)

Expert Solution
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Explanation of Solution

Given:

If you examine one person, are the events that the person is Type A and that the peirson is Type B disjoint, independent, or neither?

First, we need to understand about disjoint and independent events.

Disjoint events: The events that cannot occur at the same time.

Independent events: Occurrence of one event does not affect to the probability of the occurrence of another event.

For one person, the events of having Type A blood and having Type B blood are disjoint. One person cannot have both blood types.

b)

To determine

To explain the difference between disjoint and independent.

b)

Expert Solution
Check Mark

Explanation of Solution

Given:

If you examine two people, are the events that the first is Type A and the second Type B disjoint, independent, or neither?

First, we need to understand about disjoint and independent events.

Disjoint events: The events that cannot occur at the same time.

Independent events: Occurrence of one event does not affect to the probability of the occurrence of another event.

For two people, the events of the first having Type A blood and Type B blood are independent because one person's blood type does not affect the other person's.

c)

To determine

To explain the difference between disjoint and independent.

c)

Expert Solution
Check Mark

Explanation of Solution

Given:

Can disjoint events ever be independent?

First, we need to understand about disjoint and independent events.

Disjoint events: The events that cannot occur at the same time.

Independent events: Occurrence of one event does not affect to the probability of the occurrence of another event.

Disjoint events can never be independent. Once you know that one of a pair of disjoint events has occurred, the other one cannot occur, so its probability has become zero.

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