please solve this questions using matlab.
Tu 3 Countries over Exercise # 2: Plot the probability mass function (PMF) and the cumulative dis...
Collect and Comment on the variability of three recent data sets describing similar processes (could be prices of three items over the last month, demographic information related to 3 countries over last year, etc.). Exercise #2: Plot the probability mass function (PMF) and the cumulative distribution function (CDF) of 3 random variables following (1) binomial distribution [p,n], (2) a geometric distribution [pl, and (3) Poisson distribution [A]. You have to consider two sets of parameters per distribution which can be...
his own report It is a personalized project; each student has to submit Exercise # 1 Collect and Comment on the variability of three recent data sets describing similar processes (could be prices of three items over the last month, demographic information related to 3 countries over last year, etc.) Exercise # 2: Plot the probability mass function (PMF) and the cumulative distribution function (CDF) of 3 random variables following (1) binomial distribution (p.nl, (2) a geometric distribution [p), and...
how to answer this question? The probability mass function (pmf) for the Poisson distribution can be regarded as a limiting form of the binomial pmf if n o and p 0 with np = fi constant. (a) Suppose that 1% of all transistors produced by a certain company are defective. 100 of these chips are selected from the assembly line, Calculate the probability that exactly three of the chips are defective using both a binomial distribution and a Poisson distribution....
Let Ņ, X1. X2, . . . random variables over a probability space It is assumed that N takes nonnegative inteqer values. Let Zmax [X1, -. .XN! and W-min\X1,... ,XN Find the distribution function of Z and W, if it suppose N, X1, X2, are independent random variables and X,, have the same distribution function, F, and a) N-1 is a geometric random variable with parameter p (P(N-k), (k 1,2,.)) b) V - 1 is a Poisson random variable with...
P7 continuous random variable X has the probability density function fx(x) = 2/9 if P.5 The absolutely continuous random 0<r<3 and 0 elsewhere). Let (1 - if 0<x< 1, g(x) = (- 1)3 if 1<x<3, elsewhere. Calculate the pdf of Y = 9(X). P. 6 The absolutely continuous random variables X and Y have the joint probability density function fx.ya, y) = 1/(x?y?) if x > 1,y > 1 (and 0 elsewhere). Calculate the joint pdf of U = XY...
The Binomial and Poisson Distributions Both the Binomial and Poisson Distributions deal with discrete data where we are counting the number of occurrences of an event. However, they are very different distributions. This problem will help you be able to recognize a random variable that belongs to the Binomial Distribution, the Poisson Distribution or neither. Characteristics of a Binomial Distribution Characteristics of a Poisson Distribution The Binomial random variable is the count of the number of success in n trials: number of...
Using Rstudio to this question. Begin with set.seed(38257890) For each of the following simulation studies, please try two different sample sizes (n 30 and n 300). When comparing the estimators, you need to consider both of the bias and variance of the estimates across 100 simulated samples with the same sizes. Please choose your own parameter(s) for the distributions 1. Conduct a simulation study to compare the method of moment estimator and MLE for the parameters of a Beta distribution...
On a certain flight, from prior data, 70% of passengers will buy a meal. A typical row in the economy section of this flight seats 10 in "3-4-3" seating. Create an Excel spreadsheet. In your Excel spreadsheet, answer the following questions: a. What method was used to determine that 70% of passengers will buy a meal? b. Use the letter M to stand for your random variable. What is the meaning of M? The answer to this question begins, "Let...
please i need to solve 2 and 3 and please explain everything and write I commend sing R please, 1. Generate 5,000 iid samples from the standard normal distribution; compute the mean of these random samples. Repeat this process 100 times so you would have stored 100 sample averages. Plot the sample averages using hist() and lines(density() in R. What do you observe? 2. Compute the mean and variance of Binomial distribution with parameters m and p directly from definition...
Please show how did you came up with the answer, show formulas and work. Also, please do Parts e to i. Thank you so much 1. Consider the following probability mass function for the discrete joint probability distribution for random variables X and Y where the possible values for X are 0, 1, 2, and 3; and the possible values for Y are 0, 1, 2, 3, and 4. p(x,y) <0 3 0 4 0.01 0 0 0.10 0.05 0.15...