a)Flaws occur in telephone cable at the average rate of 4.4 flaws per km of cable. Calculate the following probabilities. (Make use of binomial, Poisson and exponential distributions.) In ten 200 m lengths of cable, what is the probability that 8 or more are free of flaws? B) There are two roads between towns A and B. There are three roads between towns B and C. How many different routes may one travel between towns A and C. C) Suppose a die has been loaded so that the [∙] face lands uppermost 3 times as often as any other face while all the other faces occur equally often. What is the probability of a [∙] on a single toss? What is the probability of a [∙]?
a)Flaws occur in telephone cable at the average rate of 4.4 flaws per km of cable. Calculate the following probabilities. (Make use of binomial, Poisson and exponential distributions.) In ten 200 m lengths of cable, what is the probability that 8 or more are free of flaws? B) There are two roads between towns A and B. There are three roads between towns B and C. How many different routes may one travel between towns A and C. C) Suppose a die has been loaded so that the [∙] face lands uppermost 3 times as often as any other face while all the other faces occur equally often. What is the probability of a [∙] on a single toss? What is the probability of a [∙]?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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a)Flaws occur in telephone cable at the average rate of 4.4 flaws per km of cable. Calculate
the following probabilities. (Make use of binomial, Poisson and exponential distributions.)
In ten 200 m lengths of cable, what is the
B) There are two roads between towns A and B. There are three roads between towns B and C. How many different routes may one travel between towns A and C.
C) Suppose a die has been loaded so that the [∙] face lands uppermost 3 times as often as any
other face while all the other faces occur equally often. What is the probability of a [∙] on
a single toss? What is the probability of a [∙]?
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