2.34) Consider each situation. Decide whether the pairs of events are mutually exclusive or not.a) Roll a die: Get an even number and get a number less than 3.b) Roll a die: Get a prime number (2, 3, or 5) and get a six.c) Roll a die: Get a number greater than 3 and get a number less than 3.d) Select a student: Get a student with blue eyes and get a student with blond hair.e) Select a college student: Get a sophomore and get a student that is a math major.f) Select a course: Get an Algebra course and get an English course.g) Select a voter: Get a Republican and get a Democrat.INTLDII%233.456.ey

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Answered: 2.3 4) Consider each situation. Decide…

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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A hand consists of 44 cards from a well-shuffled deck of 52 cards. a. Find the total number of possible 44-card poker hands. b. A blackblack flush is a 44-card hand consisting of all blackblack cards. Find the number of possible blackblack flushes. c. Find the probability of being dealt a blackblack flush.
A task requires the completion of four activities. A teacher would like to know if differences in the sequence of the four activities results in different task completion times. The teacher selects three students and demonstrates the activities in random order to the students. Then each student completes the task with each of the activity sequences. The completion times are recorded. The following table shows the minutes for each student to complete each task. Students (minutes) Sequence Allen Carla Henry A 21.5 20.5 22.2 17.3 19.1 21.1 20.0 20.5 22.4 20.6 17.6. 21.5 BUD C Click here for the Excel Data File.
Five people (Antoine, Ben, Chloe, Damien, and Evelyn) form a club, N = {A, B, C, D, E). Chloe and Evelyn are women, and the others are men. If they choose a president randomly, find the odds in favor of Evelyn becoming president. The odds in favor of Evelyn becoming president are (Type whole numbers.)
Jennifer has 25 books on her bookshelf. She has 10 fiction books, and the rest are non-fiction books. If Jennifer selects a book at random, which expression represents the probability that the book she selects will be a non-fiction book? ASAP PLS.
9500 students are enrolled in a community college. Of 9500, 3350 have a Visa, 2200 have a MasterCard, and 860 have both credit cards. Find the probability that a student selected randomly: Has only Visa Card. Has both Visa and a MasterCard. Has exactly one of the card. Has neither a Visa nor a MasterCard Draw the Venn diagram. Note! Please explain answer with each step and explaine full answer..
d) Suppose we want to pick two numbers from {1,2, ..,100} randomly. What is the probability that the sum of the two picked numbers is divisible by 5.
One card is drawn from a well-shuffled deck of 52 cards. For each question enter your answer as a fraction, you do not need to simplify. 1) Find the probability of drawing a diamond. 2)Find the probability of drawing a card that is not a diamond. 3)Find the probability of drawing an ace. 4)Find the probability of drawing an ace or a red card. 5)Find the probability of drawing a card that is a diamond and a red card.
Eight people are arrange in a line. what is the probability that two specific people, say A and B, are standing next to each other? (Enter your probability as a fraction.)
A standard deck of cards contains 52 cards. One card is selected from the top. a) Commute the probability of RANDOMLY selecting a six or a ten. b) Commute the probability of RANDOMLY selecting a six, ten or king. c) Commute the probability of RANDOMLY selecting a three or a spade.
Solve subparts c ,d and e
Multiple-choice questions each have five possible answers ( a, b, c, d ), one of which is correct. Assume that you guess the answers to three such questions. a. Use the multiplication rule to find P(CWC), where C denotes a correct answer and W denotes a wrong answer. b. Beginning with CWC ,make a complete list of the different possible arrangements of two correct answers and one wrong answer ,then find the probability for each entry in the list. P(CWC)= P(WCC)= P(CCW)= c. Based on the preceding results, what is the probability of getting exactly two correct answers when three guesses are made?

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