UoH 2019 Question 33: Random variables and standard distributions
Consider a random experiment where two dice are rolled and all outcomes are equally likely. Let n1 be number that came up on the first die and let n2 be the number that came up on the second die. For the random variable, X=n1+n2, what is expected value, E[X] ?
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Consider a random experiment where two dice are rolled and all outcomes are equally likely. Let n₁ be number that came up on the first die and let n₂ be the number that came up on the second die. For the random variable, X = n₁ + n₂, what is expected value, E[X]? (A) 6 (B) 7 (C) 7.5 (D) 8
Also written as: Consider a random experiment where two dice are rolled and all outcomes are equally likely. Let n_1 be number that came up on the first die and let n_2 be the number that came up on the second die. For the random variable, X = n_1 + n_2, what is expected value, E[X]?
Random variables and standard distributions has come up 173 times in 7 exams since 2005.
What this question tests
This question is on Expectation and variance, part of Random variables and standard distributions in Statistics.
The mean and spread of a random variable, and how they change under transformations and sums.
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