1. Let I be the set of all a) 21 the class of all subsets of R. In each of the following dues P define a probability function (S, U)? Justify your answer. -1 2 P(A) = { e t x ! XEA b) c) on For AEU For A EU, For set of all non negative integers, cases of ન ૯ ય elements let P(A) = let 450. let P(A) = { PCI-P3 oxpal XEA P(A) = 1 if A has a finite number P(A) = 0 and and otherwise.
1. Let I be the set of all a) 21 the class of all subsets of R. In each of the following dues P define a probability function (S, U)? Justify your answer. -1 2 P(A) = { e t x ! XEA b) c) on For AEU For A EU, For set of all non negative integers, cases of ન ૯ ય elements let P(A) = let 450. let P(A) = { PCI-P3 oxpal XEA P(A) = 1 if A has a finite number P(A) = 0 and and otherwise.
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
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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Transcribed Image Text:Lel se be the set of ale nonnegatue integers,
nonnegative intoqets,
and
21 ths class af all subsers of 10 eacho e
foll owing
duos P
cases
detine a
probabisaby function
(s, u) ? Justiby your cnsuit
Justity your answet.
a)
For AEU
PCA) = {et
l et
XEA
For AEU,
let p(A) =.s pli-p)
ノ
x EA
Fof
A EU
PlA) = 1 if A
has a finite number
of
elemonts,
and
o th erwi'se.
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