A jury of 12 people consists of 7 women. Three jurors are selected at random for an interview. Find the probability that 2 are women.
Total no. of ways in which 3 jurors can be selected from 12 = 12C3 = 220
No. of ways in which 2 women and 1 men are selected from 12 people = 7C2*5C1 = 105
Probability = 105/220
Probability = 0.4773
The probability that 2 are women is 0.4773
A jury of 12 people consists of 7 women. Three jurors are selected at random for...
A jury pool has 23 men and 22 women, from which 12 jurors will be selected. Assuming that each person is equally likely to be chosen and that the jury is selected at random, find the following probabilities: P(all men) = Enter an integer or decimal number (more..] P(all women) = P(8 men and 4 women) = P(6 men and 6 women) = Give all answers accurate to six decimal places. Question Help: Message instructor Submit Question
13.Assume that 12 jurors are selected from a population in which
80% of the people are Mexican-Americans. The random variable x is
the number of Mexican-Americans on the jury.
Find the probability of exactly 5 Mexican-Americans among 12
jurors.
P(5)equals=
Find the probability of 5 or fewer Mexican-American among 12
jurors.
à https://www.mathxl.com/Student/PlayerHomeworkaspx?homeworkld-512478192&questionld-28flushed-false MAT : : 2 í SST nemnt etatistics Spring 2019 nework: Section 5.2 Homework Save Score: 0 of 1 pt 5.2.22 13 of 19 (7 complete) >...
(1 point) A pool of potential jurors consists of 16 men and 14 women. 10 jurors are to be chosen at random from the pool of 30. What is the probability that this jury is made up Part (a) 3 men? Part (b) half of the jury are men and half are women? Part (c) at least two women are amongst the 10 jurors? EEE (use four decimals) (use four decimals) (use four decimals) Part (d) The jury has been...
Assume that 12 jurors are selected from a population in which 80% of the people are Mexican Americans The random variable x is the number of Mexican Am on the jury x 0 1 2 3 4 5 6 7 8 9 10 11 12 P(x) 0 0000 000 0.000 0.000 0.001 0.003 0.0160 0530 1330 2360 2830 2060 069 a. Find the probability of exactly 5 Mexican-Amencans among 12 jurors P(5)= Enter your answer in the answer box and...
A jury pool consists of 32 people, 16 men and 16 women. Compute the probability that a randomly selected jury of 12 people is all male. Give your answer accurate to at least six decimal places.
A jury of 12 people is to be randomly selected from a group of 30 people (18 women and 12 men). Let the random variable X = “number of women on the jury of 12.” Find (using R): a) P(X = 6) b) P(X ≤ 8) c) P(5 ≤ X ≤ 10) d) P(no men on the jury
A jury pool has 19 people that are married and 18 people that are not married, from which 12 jurors will be selected. Assuming that each person is equally likely to be chosen and that the jury is selected at random, find the probability that the jury consists of the following. (Give answer as a fraction or a decimal out to at least 4 places. If your answer is very small use scientific notation out to 4 decimal places for...
1.A jury of 12 people is to be randomly selected from a group of 30 people (18 women and 12 men). Let the random variable X = “number of women on the jury of 12.” Find (using R): a) P(X = 6) b) P(X ≤ 8) c) P(5 ≤ X ≤ 10) d) P(no men on the jury)
Two additional jurors are needed to complete a jury for a criminal trial. There are six prospective jurors, two women, and four men. Two jurors are randomly selected. A) List sample space. B) What is the probability that both of the jurors selected are women?
Discrete Random Variables and The Binomial Distribution HELP
PLEASE
Assume that 12 jurors are randomly selected from a population in which 74% of the people are Mexican-Americans. Refer to the probability distribution table below and find the indicated probabilities. 0+ 0+ 2 0.0001 3 0,0005 40.0031 S0.0141 6 0.0469 7 0.1143 8 0.2034 9 0.2573 10 0.2197 11 0.1137 12 0.027 Find the probability of exactly 7 Mexican-Americans among 12 jurors. Find the probability of 7 or fewer Mexican-Americans among...