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Depending on the input a computer program takes variable number of cycles to come up with the answer. Let X be the random variable which takes on the values k = 1,2,3,··· ,infinity for the number of cycles required to come up with the answer where 1 is the possibility that the program never arrives at an answer.
(a) The probability mass
What is the probability that the computer program never completes?
(b) Use part (a) to find probability P (X greater or equal 3). Write your answer in a simplest fraction.
(c) Given that the program has not found the answer after 2 cycles, what is the probability that it will never find the answer?

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- I need help part b please. Is the integral from 9.2 or 9.3arrow_forwardplease answer only page 167 3.1.30arrow_forwardConsider a random variable V modeling the version of the software that people have installed on their computers, where the possible versions are {1, 2, 3, 4}. People are equally likely to have versions 1 and 2 and also equally likely to have versions 3 and 4. People are also x times more likely to have version 3 than version 2. (a) What is the (probability mass function) PMF of V as a function of x (b) What is the expected version of the software. Hint: the expected value of V as a function of x (c) What is the minimum value of x to ensure that the mean version is at least version 3?arrow_forward
- A First Course in Probability (10th Edition)ProbabilityISBN:9780134753119Author:Sheldon RossPublisher:PEARSON

