Four universities-1, 2, 3, and 4-are participating in a holiday basketball tournament. In the first round, 1 will play 2 and 3 willplay 4. Then the two winners will play for the championship, and the two losers will also play. One possible outcome can bedenoted by 1324 (1 beats 2 and 3 beats 4 in first-round games, and then 1 beats 3 and 2 beats 4). (Enter your answers in setnotation. Enter EMPTY or for the empty set.)(a) List all outcomes in S.S(b) Let A denote the event that 1 wins the tournament. List outcomes in A.A =(c) Let B denote the event that 2 gets into the championship game. List outcomes in B.B =(d)AUB=An B =What are the outcomes in A n B?A' =areWhat are the outcomes in A'?Need Help?outcomes in U B?Submit AnswerRead It

Given, 4 universities 1, 2, 3, and 4 will play in the tournament.1324 - indicates 1 beats 2 and 3…

Answered: (a) List all outcomes in S. S = (b) Let…

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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Suppose there are 6 red balls and 4 white balls in a urn.(1) event A={First draw is a white ball}, what is P(A), probability of A?(2) Now assume we do picking balls one by one without replacement. event B={Second draw is a white ball}, what is P(B), probability of B? (3) Are A and B independent? Justify your answer. please explain and do all the steps fully!
29. Suppose an individual is randomly selected from the population of all adult males in the United States. Let A be the event that the selected male is a professional football player, and let B be the event that the selected male is a millionaire. Which do you think is larger: P(A | B) or P(B | A)? Explain.
14. Event A and Event B are dependent. 21 a) P(B)=; p(A and B) 200 P(B|A) = b) P(B|A) = ; P(A and B) P(B) = 200
A: Green is just as likely as red or blue to appear. B: Green is just as likely as blue to appear, but not as likely as red. C: Green is not as likely as red or blue to appear. D: Green is not as likely as blue to appear, but is as likely as red.
None
60. A husband and a wife appear in an interview for two vacancies in the same post. ne probability of husband's selection is 1. and that of wife's selection is What is the probability that: (a) both of them will be selected; (b) only one of them will be selected; (c) none of them will be selected ?
the link to the data is given below. please help asap i will upvote!! https://drive.google.com/file/d/1ervh7Ki2Nd-Ly1SjtXyCm82i40M6sE5z/view?usp=sharing
6. Someone plans to travel at the weekend. According to the weather forecast, the probability of raining on the first and the second day of weekends is 0.5 and 0.3 respectively, the probability of raining on both days is 0.2. Try to find: (Let Ai be event of raining on the ith day, i = 1,2, then P (A₁) = 0.5, P (A2) = 0.3, P (A1 A2) = 0.2.) (1) The probability of raining on the first day but not on the second day; (2) The probability of raining on one of the two days; (3) The probability of raining at least on one day.
D) Are the events male cheated and female right independent? Show the computations needed to justify your answer.
I need the correct and step by step answer all the parts, answer for incomplete parts will get down vote. h: " n persons are seated on n chairs at a round table. Find the probability that two specified persons are sitting next to each other. i: Twenty books are placed at random in a shelf. Find the probability that a particular of books shall be: (i) Always together (ii) Never together. I need the correct and step by step answer all the parts, answer for incomplete parts will get down vote. i: 1 vehicle when cimbing up a gradient, consumes petrol at the rate of 1 litre per 8 km while coming down it gives 12 kms. per litre. Find its average consumption for to and fro travel between two places situated at the two ends of a 25 km long gradient, Verify your answer. j: The arthmatic mean of two observations is 127.5 and their geometric mean is 60. Find (i) their harmonic mean and (i) the two observations: (k) :Show that in finding the A.M. of a set of readings on a thermometer, it…
I don't understand how E = 5!*5!+5!*5!. I understand that E is equal to the number of ways 2 of the same genders can sit next to each other. Can you explain the logic and how my professor got E= 5!*5!+5!*5! ?

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