1. A piece of equipment has a failure rate of 10 failures per million hours, and is run for 1000 hours. What is the probability that the one piece of equipment will survive that 1000 hours? Three (3) of these pieces of equipment are each run for 1000 hours. For the 3 pieces of equipment, use the Binomial equation to calculate: The probability of zero (0) failures. The probability of one (1) failure. The probability more than one (>1) failure. 2. A piece of equipment has a failure rate of 20 failures per million hours. Use the Poisson equation to calculate: The probability of no (0) failures in 5000 hours. The probability of one (1) failure in 5000 hours. The probability of two (2) failures in 5000 hours.

1. A piece of equipment has a failure rate of 10 failures per million hours, and is run for 1000 hours. What is the probability that the one piece of equipment will survive that 1000 hours? Three (3) of these pieces of equipment are each run for 1000 hours. For the 3 pieces of equipment, use the Binomial equation to calculate: The probability of zero (0) failures. The probability of one (1) failure. The probability more than one (>1) failure. 2. A piece of equipment has a failure rate of 20 failures per million hours. Use the Poisson equation to calculate: The probability of no (0) failures in 5000 hours. The probability of one (1) failure in 5000 hours. The probability of two (2) failures in 5000 hours.

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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