Three people are randomly selected to report for jury duty. Each selected person is as likely to be a male as a female. Assume that males (m) and females (f) are equally likely. a. The sample space of random experiment is S= List outcomes of the following events and find their probabilities. Represent probabilities as common fractions in the lowest terms or as the decimals. b. The event "three females are selected" is B =_ The probability of event B is c. The event "at least one female is selected" is C = The probability of event C is d. The event "at most one female is selected" is D = The probability of event D is

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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Three people are randomly selected to report for jury duty. Each selected person is as likely
to be a male as a female. Assume that males (m) and females (f) are equally likely.
a. The sample space of random experiment is
S=
List outcomes of the following events and find their probabilities.
Represent probabilities as common fractions in the lowest terms or as the decimals.
b. The event "three females are selected" is B =
The probability of event B is
c. The event "at least one female is selected" is C =
The probability of event C is
d. The event "at most one female is selected" is
D =
The probability of event Dis
Transcribed Image Text:Three people are randomly selected to report for jury duty. Each selected person is as likely to be a male as a female. Assume that males (m) and females (f) are equally likely. a. The sample space of random experiment is S= List outcomes of the following events and find their probabilities. Represent probabilities as common fractions in the lowest terms or as the decimals. b. The event "three females are selected" is B = The probability of event B is c. The event "at least one female is selected" is C = The probability of event C is d. The event "at most one female is selected" is D = The probability of event Dis
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