May I know the answer and the process of Q12 (e) Amongyear?12. One hundred people each have a probability of 0.01 of contracting a disease.What is the probability that two or fewer out of 100 get the disease? Use bothbinomial and Poisson distributions. Which distribution is more appropriate, andwhich serves as an approximation?13. On average, there are two bicycle thefts every ten square miles during the courseof a month.(a)What is the probability that there will be no bicycle thefts in a ten square milearea next month?(b) What is the probability that there will be no bicycle thefts in a seven squaremile area next month?(c) What is the probability that there will be at least one bicycle theft in a 20square mile area next month?(d) What is the probability that there will be exactly one bicycle theft in a tensquare mile area over the next ten days?intribution characterizes length of residence for a large

It is given that p = 0.01 n = 100

12. One hundred people each have a probability of 0.01 of contracting a disease. What is the probability that two or fewer out of 100 get the disease? Use both 6 binomial and Poisson distributions. Which distribution is more appropriate, and which serves as an approximation? yonuten square miles during the course

12. One hundred people each have a probability of 0.01 of contracting a disease. What is the probability that two or fewer out of 100 get the disease? Use both 6 binomial and Poisson distributions. Which distribution is more appropriate, and which serves as an approximation? yonuten square miles during the course

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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6. Cars pass through the automated car wash at the Shell on Carling Avenue at a rate of 6 cars per hour. The rate at which they pass through the car wash follows a Poisson distribution. You must define a new random variable as appropriate throughout this question. Find the probability that exactly 5 cars pass through the car wash in an hour. b. Assuming that the automated car wash at the gas station is open 18 hours a day, what is the expected number of cars that pass through the car wash in a given day? What is the standard deviation for this 18 hour day? Joe is supposed to keep an eye on every car that goes through the car wash. As luck would have it, he is the only one working on Saturday afternoon. If he needs to take a 12 minute break, what is the probability that he misses seeing at least one car go through the car wash? a. C.
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Simplify. 21) V3(5 – V6) 23) 4V15(5+ V3-
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