4. If X, Y are i.i.d. uniform distributions on [0, 1] find: . The distribution of M = max{X, Y} . The distribution of N = min{X, Y} 5. If X, Y are i.i.d N(0,0²) . We found out in the class that √X2 + Y2 is Rayleigh distributed. Find its expectation and variance. • Find the cdf/pdf of the power signal X² +Y2. What is the name of this distribution? . Find the expectation and variance the above.
4. If X, Y are i.i.d. uniform distributions on [0, 1] find: . The distribution of M = max{X, Y} . The distribution of N = min{X, Y} 5. If X, Y are i.i.d N(0,0²) . We found out in the class that √X2 + Y2 is Rayleigh distributed. Find its expectation and variance. • Find the cdf/pdf of the power signal X² +Y2. What is the name of this distribution? . Find the expectation and variance the above.
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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