Create the discrete probability distribution for your random variable with the following columns: X- the possible outcomes of the random variable f- the number of times the outcomes occur PO) - the probability for each outcome X•P00 - the product of X and its corresponding probability X-u-X minus the mean (X - P - the square of the quantity X minus the mean (X - P•PO0 - the product of the square of the quantity X minus the mean and PO) Calculate the following If - sum of the f column u- the mean of X (round to three decimal places) ound

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Create the discrete probability distribution for your random variable with the following columns:
X - the possible outcomes of the random variable
f- the number of times the outcomes occur
P(X) = the probability for each outcome
X•P(X) = the product of X and its corresponding probability
X-u- X minus the mean
(X - u? - the square of the quantity X minus the mean
(X - P•P(X) - the product of the square of the quantity X minus the mean and PIX)
Calculate the following:
Ef = sum of the f column
H- the mean of X (round to three decimal places)
o2 - the variance of X (round to three decimal places)
o- the standard deviation of X (round to three decimal places)
X
f
P(X)
2
2
% =0.4000
2
% =0.4000
1
1
% =0.2000
2.
Transcribed Image Text:Create the discrete probability distribution for your random variable with the following columns: X - the possible outcomes of the random variable f- the number of times the outcomes occur P(X) = the probability for each outcome X•P(X) = the product of X and its corresponding probability X-u- X minus the mean (X - u? - the square of the quantity X minus the mean (X - P•P(X) - the product of the square of the quantity X minus the mean and PIX) Calculate the following: Ef = sum of the f column H- the mean of X (round to three decimal places) o2 - the variance of X (round to three decimal places) o- the standard deviation of X (round to three decimal places) X f P(X) 2 2 % =0.4000 2 % =0.4000 1 1 % =0.2000 2.
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