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Do these situations involve Bernoulli trials? Explain. a. We roll 50 dice to find the distribution of spots on the faces. b. How likely is it that in a group of 120, the majority has type A blood, given that Type A blood is found in 43% of the population? c. We deal 7 cards from a deck and get all hearts. How likely is that outcome? d. We wish to predict the outcome of a vote on the school budget, and poll 500 of the 3000 likely voters to see how many favor the proposed budget.

Do these situations involve Bernoulli trials? Explain. a. We roll 50 dice to find the distribution of spots on the faces. b. How likely is it that in a group of 120, the majority has type A blood, given that Type A blood is found in 43% of the population? c. We deal 7 cards from a deck and get all hearts. How likely is that outcome? d. We wish to predict the outcome of a vote on the school budget, and poll 500 of the 3000 likely voters to see how many favor the proposed budget.

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Do these situations involve Bernoulli trials? Explain. a. We roll 50 dice to find the distribution of spots on the faces. b. How likely is it that in a group of 120, the majority has type A blood, given that Type A blood is found in 43% of the population? c. We deal 7 cards from a deck and get all hearts. How likely is that outcome? d. We wish to predict the outcome of a vote on the school budget, and poll 500 of the 3000 likely voters to see how many favor the proposed budget.
Transcribed Image Text:Do these situations involve Bernoulli trials? Explain. a. We roll 50 dice to find the distribution of spots on the faces. b. How likely is it that in a group of 120, the majority has type A blood, given that Type A blood is found in 43% of the population? c. We deal 7 cards from a deck and get all hearts. How likely is that outcome? d. We wish to predict the outcome of a vote on the school budget, and poll 500 of the 3000 likely voters to see how many favor the proposed budget.
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