Algorithms Question Problem (Linearity of expectations)
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Question:
Let X and Y be non-negative random variables, and let Z be another random variable, such that Z = max(X,Y). Prove that E[Z] ≤ E[X] + E[Y].
Project ID: #8503937
About the project
9 freelancers are bidding on average $27 for this job
I had done MS in Statistics and random variables. i can easily do this task for you. I can deliver this task in very less time
This question was part of my analysis of algorithms course. This won't take a minute. Message me now
Hello sir! i will do it for you, i am looking for opportunities to excel in this field. give me a chance to prove my self. Thank you
yes i can do this job i am doing mathematical related job in my office and having industry experience of 3 years
I have just last semester passed a course in probability and statistics at my University, where we solved problems like this one, which would make me a perfect candidate for this project. I would just have to take a lo More
This question can be proved by firstly assuming that E(Z) > E(X) + E(Y) holds under some conditions, then after a few derivations we can find that it will conflict with Z = max(X, Y).
