of the following statements follow the axiom that the family of eve If A1, i)1,2,..., is a sequence of events such that the union Um is an event. The empty amount Ø is not an event If A is an event then the negation A° must also be an event. If S contains an indefinite amount of outcomes then F has to co amount of events.

A First Course in Probability (10th Edition)
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ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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A probability space (S, F P) consists of the sample space S, the event space F and the
probability function P. A subset AC S that is an element of the event space F is said to be
an event. The event space F does not necessarily consists of all subsets of s.
What of the following statements follow the axiom that the family of events Fhas to attain.
1. If A1, i)1,2, ..., is a sequence of events such that the union Un-14; not necessarily
n%3D1
is an event.
2. The empty amount Ø is not an event
3. If A is an event then the negation A° must also be an event.
4. If S contains an indefinite amount of outcomes then F has to contains an indefinite
amount of events.
5. The sample space S is always an event
Transcribed Image Text:A probability space (S, F P) consists of the sample space S, the event space F and the probability function P. A subset AC S that is an element of the event space F is said to be an event. The event space F does not necessarily consists of all subsets of s. What of the following statements follow the axiom that the family of events Fhas to attain. 1. If A1, i)1,2, ..., is a sequence of events such that the union Un-14; not necessarily n%3D1 is an event. 2. The empty amount Ø is not an event 3. If A is an event then the negation A° must also be an event. 4. If S contains an indefinite amount of outcomes then F has to contains an indefinite amount of events. 5. The sample space S is always an event
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