Chapter 4: Problem 5
In a group of adults, some own iPads, and others do not. If two adults are randomly selected from this group, how many total outcomes are possible? Draw a tree diagram for this experiment.
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Chapter 4: Problem 5
In a group of adults, some own iPads, and others do not. If two adults are randomly selected from this group, how many total outcomes are possible? Draw a tree diagram for this experiment.
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There are 142 people participating in a local \(5 \mathrm{~K}\) road race. Sixty-five of these runners are females. Of the female runners, 19 are participating in their first \(5 \mathrm{~K}\) road race. Of the male runners, 28 are participating in their first \(5 \mathrm{~K}\) road race. Are the events female and participating in their first \(5 \mathrm{~K}\) road race independent? Are they mutually exclusive? Explain why or why not.
In how many ways can a sample (without replacement) of 5 items be selected from a population of 15 items?
A player plays a roulette game in a casino by betting on a single number each time. Because the wheel has 38 numbers, the probability that the player will win in a single play is \(1 / 38\). Note that each play of the game is independent of all previous plays. a. Find the probability that the player will win for the first time on the 10 th play. b. Find the probability that it takes the player more than 50 plays to win for the first time. c. A gambler claims that because he has 1 chance in 38 of winning each time he plays, he is certain to win at least once if he plays 38 times. Does this sound reasonable to you? Find the probability that he will win at least once in 38 plays.
According to a survey of 2000 home owners, 800 of them own homes with three bedrooms, and 600 of them own homes with four bedrooms. If one home owner is selected at random from these 2000 home owners, find the probability that this home owner owns a home that has three or four bedrooms. Explain why this probability is not equal to \(1.0 .\)
Given that \(A\) and \(B\) are two mutually exclusive events, find \(P(A\) or \(B\) ) for the following. a. \(P(A)=.38\) and \(P(B)=.59\) b. \(P(A)=.15\) and \(P(B)=.23\)
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