Problem 1. For each of the following random variables decide whether it has a uniform distribution, binomial distribution, Poisson distribution, geometric distribution, or neither (Hint: you should...


I just need matching for the questions attached. I don't need any detailed explanation. Just write whether they are
uniform, binominal, Poisson, geometric distribution
(or
neither). Thanks!


Problem 1. For each of the following random variables decide whether it has a uniform<br>distribution, binomial distribution, Poisson distribution, geometric distribution, or neither<br>(Hint: you should use each of the these exactly once). No explanation is necessary, simply<br>state which distribution you choose for each of the examples.<br>(a) A six-sided die is rolled 5 times and X is the random variable that returns the value of<br>the first roll.<br>(b) A six-sided die is rolled 5 times and Y is the random variable that returns the sum the<br>values on the five rolls.<br>(c) A six-sided die is rolled 5 times and Z is the random variable that counts the number<br>of rolls that show a 4 in the five rolls.<br>(d) The random variable W counts the number of rolls of a six-sided die it takes to get a 4.<br>(e) The random variable V counts the number of tsunamis that occur in Japan during a<br>100-year period.<br>

Extracted text: Problem 1. For each of the following random variables decide whether it has a uniform distribution, binomial distribution, Poisson distribution, geometric distribution, or neither (Hint: you should use each of the these exactly once). No explanation is necessary, simply state which distribution you choose for each of the examples. (a) A six-sided die is rolled 5 times and X is the random variable that returns the value of the first roll. (b) A six-sided die is rolled 5 times and Y is the random variable that returns the sum the values on the five rolls. (c) A six-sided die is rolled 5 times and Z is the random variable that counts the number of rolls that show a 4 in the five rolls. (d) The random variable W counts the number of rolls of a six-sided die it takes to get a 4. (e) The random variable V counts the number of tsunamis that occur in Japan during a 100-year period.

Jun 08, 2022
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