3:Arete foncmeng events independent? Answer 'Kue' orfalse'andgue a reasun.Ine first bann Dom tedayisis a girl.girli the last bany borntoday

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Answered: 3. Are the fomeming events indeponaent?…

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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25. A pair of standard fair dice are rolled. What is the probability that: a) the sum is seven and the first die is even? b) the sum is seven or the first die is even? c) the sum is seven given the first die is even? d) the sum is seven given a prime sum is rolled?
25) Elen Toby nd far faends arnange. Iobay themehves at random a arle. Ho mang acragpemerts neits arrau are possible en nd Tabyre not eaether 2
Select the correct choice that completes the sentences in parts (a) through (c). a) The probability of an event that cannot occur is b) The probability of an event that must occur is c) Every probability must be a number between and inclusive.
2. a) What is the probability of getting exactly seven heads in the course of twelve flips of an honest coin? b) Let's say you have a dishonest coin, such that its probability of landing head side up is 0.7. Now what would be the probability of getting exactly seven heads in the course of twelve flips? c) What is the modal (likeliest) number of heads to occur in twelve flips of the dishonest coin in 2b)? d) Which probability distribution is designed for such problems?
a) During the Restricted Movement Order (RMO), the maximum number of people can ride on a 7-seater car is only 4 people. In how many ways can a family of 10 people be seated on the car if the father must be on the car? In how many ways can the word ASTRAZENECA be arranged if the arrang ent must start with Z? b) The probability that a particular day will be sunny is 0.6. The probability that Aisyah will be going for a shopping on a sunny day is 0.6 and the probability that she will begoing for a shopping on a rainy day is 0.2. a) Draw a tree diagram to represent the above information. If Aisyah goes for a shopping on a particular day, find the probability that it is a rainy day. b)
3. Two cards are randomly selected from a deck of 52 playing cards. a) What is the probability they constitute a pair (that is, that they are of the same denomination)? b) What is the conditional probability they constitute a pair given that they are of different suits?
2 5 29. Using the situation in item number 28, what is the probability of selecting a student who is both member of varsity and in honor rol1? A.) B.) C.) 3 10 5 30. Jack has 10 chips numbered 1-10, what is the probability that he selects an even number or less than 4? D 7 1 A.) В) C.) D)를 10 10 10
10 - Which of the following statements is true for any two events A and B defined on a sample space S? a) O If events A and B are collectively exhaustive, then ANB#Ø b) O If the union of events A and B is the empty set, then each of A and B is the empty set. c) If the intersection of events A and B is the empty set, then A and B are collectively exhaustive. d) If events A and B are mutually exclusive and collectively exhaustive, then the union of A and B is not necessarily the sample space Boş bırak
1. There are 15 chips numbered from 1 to 15 in a bag. A chip is drawn at random from the bag. Let A be the event that the number is multiple of 3, B be the event that the number is odd. Find A∩B.
1. You have 30 red balls, 12 yellow balls, 8 green balls and 5 blue balls. If you pick and return back a ball 3 times. a. Find the probability of picking 1 Red ball, 1 Yellow ball, and 1 Blue ball. b. Find the probability the third ball is the first red ball. An imont fo1lowa or tiel distibution with moon 100 The probohility thet o vol1.ue folle
4. The probability that the first bus is late is . If the first bus is late, the probability of the second bus being late is otherwise it is (buses are either 13 on time or late, they are never early!). a) Complete the tree diagram. b) What is the probability of both buses being late? c) What is the probability of both buses being on time? d) What is the probability of at least one bus being on time? Late Late On Time Late On Time On Time First Bus Second Bus
a) There are 6 balls in the bowl, of which 0 is white and the rest black. Person A has no knowledge of how to make balls the colors are determined, so according to his preconception all options (0,1,2,3,4,5,6) for 0 are equal likely. The person B picks up the ball from the bowl at random, returning it to the bowl and says the color is black. B repeats this one more time and says the color is black again. Person A does not know person B. Person A tries to figure out the number of white balls in the bowsl using Bayesian inference. Express by listing the values or, if desired, also by the formula i) the prior distribution of from the perspective of person A, ii) likelihood function the person A uses, iii) the person A' posterior distribution for 0. What is the most probable value of from the perspective of person A after making the observations? b) Continuation: The person C is listening the same experiment, without seeing the bowl either. Person C happens to know person B and knows that…

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3. Are the fomeming events indeponaent? Arswer kue or False'and ane a reasun. Ine first bab Don teday isa cirli the last nany born is a today girl.