Let Z be a discrete random variable. The cumulative distribution function (cdf), F(z), must satisfy which of the following conditions (select all that apply): F (2) < 1 F (z) = 0 for any value of z smaller than the minimum value of z. F (z) is non-decreasing. In other words, F (21) < F (z2) for z1 < z2. F (2) > 0 F (z) : = 1 for any value of z larger than the maximum value of z. None of the above. O O
Let Z be a discrete random variable. The cumulative distribution function (cdf), F(z), must satisfy which of the following conditions (select all that apply): F (2) < 1 F (z) = 0 for any value of z smaller than the minimum value of z. F (z) is non-decreasing. In other words, F (21) < F (z2) for z1 < z2. F (2) > 0 F (z) : = 1 for any value of z larger than the maximum value of z. None of the above. O O
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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
Transcribed Image Text:Let Z be a discrete random variable. The cumulative distribution function (cdf), F(z), must satisfy which of the following conditions (select all that
apply):
F (2) < 1
F (z) = 0 for any value of z smaller than the minimum value of z.
F (z) is non-decreasing. In other words, F (21) < F (z2) for z1 < z2.
F (2) > 0
F (z) = 1 for any value of z larger than the maximum value of z.
None of the above.
Expert Solution
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Step 1
Solution-:
Let, Z- be the discrete random variable
We find the cdf, F(z) must satisfy which of the given conditions
Step by step
Solved in 2 steps
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