(b) The lecturer decides to consider multiple years that they taught the module. They believe that the number of students who fail each year can be described by the binomial distribution. Discuss whether the binomial distribution is appropriate to use here. (c) The probability distribution for a binomial random variable X ~ binomial(n, p) where n is the number of trials and p the success probability, is: n! P(X = x) = k!(n – k)!* k!(n – k)!P^(1 – p)"-k Explain the role of in the equation above. (d) After looking at the results for several years they decide that the distribution X ~ binomial(20, 0.1) is appropriate for the number of students who fail the module each year. What is the mean and standard deviation of this random variable? (e) The lecturer is interested in situations when no students fail. What is the probability of this occurring.
(b) The lecturer decides to consider multiple years that they taught the module. They believe that the number of students who fail each year can be described by the binomial distribution. Discuss whether the binomial distribution is appropriate to use here. (c) The probability distribution for a binomial random variable X ~ binomial(n, p) where n is the number of trials and p the success probability, is: n! P(X = x) = k!(n – k)!* k!(n – k)!P^(1 – p)"-k Explain the role of in the equation above. (d) After looking at the results for several years they decide that the distribution X ~ binomial(20, 0.1) is appropriate for the number of students who fail the module each year. What is the mean and standard deviation of this random variable? (e) The lecturer is interested in situations when no students fail. What is the probability of this occurring.
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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