Question

Multiple choices Select the best answer. You read in a book about bridge that the probability that each of the four players is dealt exactly one nee is about 0.11 . This means that (a) in every 100 bridge deals, each player has one act exactly 11 times. (b) in one million bridge deals, the number of deals on which each player has one ace will be exactly 110,000 (c) in u very large number of bridge deals, the percent of deals on which each player has one ace will be very close to $11 \%$. (d) int a very large number of bridge deals, the avenge number of need in a hand will be very close to $0.11 .$ (e) None of these

Name: Problem 31, Chapter 5: The Practice of Statistics for AP
Uploaded: 2020-04-03T00:03:28-08:00
Duration: 1 min 36 s
Channel: Alice Simper

   Multiple choices Select the best answer.
You read in a book about bridge that the probability that each of the four players is dealt exactly one nee is about 0.11 . This means that
(a) in every 100 bridge deals, each player has one act exactly 11 times.
(b) in one million bridge deals, the number of deals on which each player has one ace will be exactly 110,000
(c) in u very large number of bridge deals, the percent of deals on which each player has one ace will be very close to $11 \%$.
(d) int a very large number of bridge deals, the avenge number of need in a hand will be very close to $0.11 .$
(e) None of these

The Practice of Statistics for AP

Daxen S.Starnes,… 4th Edition

Chapter 5, Problem 31

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Solved by Expert Alice Simper

04/03/2020

Step 1

The question states that the probability of each of the four players in a game of bridge being dealt exactly one ace is about 0.11, or 11%. We need to determine which statement best reflects this probability. Show more…

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Multiple choices Select the best answer. You read in a book about bridge that the probability that each of the four players is dealt exactly one nee is about 0.11 . This means that (a) in every 100 bridge deals, each player has one act exactly 11 times. (b) in one million bridge deals, the number of deals on which each player has one ace will be exactly 110,000 (c) in u very large number of bridge deals, the percent of deals on which each player has one ace will be very close to $11 \%$. (d) int a very large number of bridge deals, the avenge number of need in a hand will be very close to $0.11 .$ (e) None of these

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Key Concepts

Frequentist Interpretation of Probability

This concept explains that probability represents the long?term relative frequency of an event occurring in repeated trials. That is, if an event has a probability of 0.11, then if the experiment (or game, in this case) is repeated many times, approximately 11% of trials should result in that event. This interpretation connects theoretical probability with empirical observation over a large number of instances.

Law of Large Numbers

The law of large numbers states that as an experiment or process is repeated a large number of times, the observed frequency of a particular event will converge to its theoretical probability. This principle underpins the frequentist interpretation of probability by assuring that percentages computed from extensive repeated experiments are likely to be very close to the theoretical probability value.

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