Thirteen jurors are randomly selected from a population of 3 million residents. Of these 3 million residents, it is known that 44% are of a minorityrace. Of the 13 jurors selected, 2 are minorities.(a) What proportion of the jury described is from a minority race?(b) If 13 jurors are randomly selected from a population where 44% are minorities, what is the probability that 2 or fewer jurors will be minorities?(c) What might the lawyer of a defendant from this minority race argue?(a) The proportion of the jury described that is from a minority race is(Round to two decimal places as needed.)(b) The probability that 2 or fewer out of 13 jurors are minorities, assuming that the proportion of the population that are minorities is 44%, is(Round to four decimal places as needed.)(c) Choose the correct answer below.O A. The number of minorities on the jury is reasonable, given the composition of the population from which it came.B. The number of minorities on the jury is impossible, given the composition of the population from which it came.C. The number of minorities on the jury is unusually high, given the composition of the population from which it came.D. The number of minorities on the jury is unusually low, given the composition of the population from which it came.

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Answered: Thirteen jurors are randomly selected…

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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2. There are 230 birds in a zoo. 90 birds are male with brown eyes and 70 birds are female with brown eyes. 30 of the birds are male with blue eyes and 40 birds are female with blue eyes. Construct a contingency table (ex. Lecture 1, slide 16). If a bird is selected at random: a) What is the probability that the bird is a female? b) A male with brown eyes? c) A female given that it has brown eyes? d) A male given that it has blue eyes? e) A creature with blue eyes given that it's a female?
I have 1 gray female, 5 gray male, 2 white female, and 2 white male mice. A biologist chooses 2 randomly. What is the probability that both are males given both are gray?
proper explanation is required.
A player is dealt 3 cards from a standard 52-card deck. Determine the probability of being dealt two of a kind (such as two aces or two kings) by answering questions a through d. ... a) How many ways can 3 cards be selected from a 52-card deck? There are ways that 3 cards can be selected from a 52-card deck. (Type a whole number.) b) Each deck contains 4 twos, 4 threes, and so on. How many ways can two of the same card be selected from the deck? There are ways that two of the same card can be selected from the deck. (Type a whole number.) c) The remaining card must be different from the 2 chosen. After selecting the two of a kind, there are 12 different ranks of cards remaining in the deck that can be chosen. Of the 12 ranks remaining, the player chooses 1 of them and then selects one of the 4 cards in the chosen rank. How many ways can the player select the remaining card? There are ways the player can select the remaining card. (Type a whole number.)
Eye Color Based on a study by Dr. R Sorita at Indiana University, assume that 12% of us have green eyes. In a study of 650 people, it is found that 86 of them have green eyes. a. Find the probability of at least 86 people with green eyes among 650 randomly selected people. b. Is 86 people with green eyes significantly high?
If 5 cards are drawn from a standard deck of 52 playing cards, then the probability of getting at most two face cards is O 0.074 0.251 O 0.926 None
How would you write a.) The probability that more than 44 crashes occur today b.) The probability that less than 42 crashes occure today c.) The probability that between 42 and 44 crashes occur today
A college surveys the 1258 alumni from 2019 and 2020. Of the 679 alumni from 2019, 127 went on to graduate school. Of the 579 alumni from 2020, 196 went on to graduate school. Find the probability that an alumnus selected at random from 2019 and 2020 is as described. a) a 2019 alumnus? b) a 2020 alumnus? c) a 2019 alumnus who did not attend graduate school?
You have a bag of fourteen candies; 2 each of purple, green and yellow, and 4 each of pink and red. Calculate the following probabilities. Answer in fractions 2)What is the probability of choosing a purple first,then replacing it back into the Bag, and then choosing a red?
You have a bag of fourteen candies; 2 each of purple, green and yellow, and 4 each ofpink and red. Calculate the following probabilities, leave answers as fractions 4) What is the probability of choosing a pink or red first, replacing it back into the bag, and then choosing a purple or green or yellow? 5) What is the probability of choosing a green, not replacing it back into the bag,and then choosing a red? 6) What is the probability of choosing, without replacement, a purple, then agreen, then a yellow, then a pink and finally a red?

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