QUESTION 4Determine whether the given procedure results in a binomial distribution. If not, state the reason why.Choosing 4 marbles from a box of 40 marbles (20 purple, 12 red, and 8 green) one at a time without replacement, keeping track of thenumber of red marbles chosen.O Not binomial: there are more than two outcomes for each trial.O Procedure results in a binomial distribution.O Not binomial: the number of trials is not fixed.O Not binomial: the trials are not independent.QUESTION 5Olick Save and S hrmit to cavA and cubmit Cliek Saue All Ancuvers to sava all ansuvare

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Answered: QUESTION 4 Determine whether the given…

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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Question-4 a. 100 glass bottles coming off a production line. Out of 100 there are 20 glass bottles have serious flaws in glass. If seven bottles are randomly selected. Find the probability that I. Exactly five bottles have serious flaws in glass II. At least four bottles have serious flaws. II. Less than two bottles have serious flaws.
4. Bert can play for 3 hours a day. Ninety nine percent of the time, he plays for 3 hours. Fifty of the time he plays for 1.5 hours. Thirty three percent of the time he plays for 1 hour. One percent of the time he won't play at all. What will be the random variable?
A survey asks 1400 workers, "Has the economy forced you to reduce the amount of vacation you plan to take this year?" Fifty-six percent of those surveyed say they are reducing the amount of vacation. Twenty workers participating in the survey are randomly selected. The random variable represents the number of workers who are reducing the amount of vacation. Decid whether the experiment is a binomial experiment. If it is, identify a success, specify the values of n, p. and q, and list the possible values of the random variable x. Is the experiment a binomial experiment? O No Yes
In a large population, 68 % of the people have been vaccinated. If 4 people are randomly selected, what is the probability that AT LEAST ONE of them has been vaccinated? Give your answer as a decimal (to at least 3 places) or fraction.
ZOC Page < 8 of 8 shape: shape: shape: 4. Owning a Pet. Sixty-eight percent of U.S. households own a pet, according to the 2017-2018 National Pet Owners Survey conducted by the American Pet Products Association (APPA). a. If 20 households are selected at random, let X be the number of households who own a pet. Determine if this is a binomial problem. Identify the number of trials, n, and the probability of success, p, for this problem: 1. 2. 3. 4. X~Binomial ( n =. b. Using excel, construct the probability distribution for this data. c. Find the probability that more than 10 of the 20 households have pets. P( d. Find the probability that less than 5 or more than 15 of the 20 households have pets. P( e. Find the probability that between 6 and 14 of the 20 households have pets. P( f. mean Interpretation: for the distribution tells us:
If you know the names of the remaining seven students in the spelling bee, what is the probability of randomly selecting an order and getting the order that is used in the spelling bee? P(selecting the correct spelling bee order) = %3D (Type an integer or a simplified fraction.)
How many outcomes are there in a binomial experiment?
A sack contains 30 red balls, 20 green balls, 10 blue balls and 5 yellow balls. If we mix them thoroughly and draw 2 balls at random with replacement, what is the chance that the first ball drawn is red and the second ball drawn is green? Choose the answer that is closest. -14.2% -16.8% -28.5% -27.1%
Seven-hundred Americans were asked "How many times have you been to the supermarket this week?" Their responses are recorded. This is an example of a binomial experiment. True? or False?
Please explain . Thank you.
Determine if the following probability experiment represents a binomial experiment. If not, explain why. If the probability experiment is a binomial experiment, state the number of trials, n, and probability of success, p. A football player who completes 46% of her passes is asked to throw passes until she misses. The number of passes attempted is recorded.

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