EBK ELECTRICAL WIRING RESIDENTIAL
EBK ELECTRICAL WIRING RESIDENTIAL
19th Edition
ISBN: 9781337516549
Author: Simmons
Publisher: CENGAGE LEARNING - CONSIGNMENT
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Chapter 5, Problem 2R

Explain how lighting switches are rated.

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(A) Consider a communication system where the number of successful transsions out of 10 trials follows a binomial distribution. The success probability for each triat is 0,95, Let X be the random variable representing the number of successful transmissions. -Sketch the cumulative distribution function (CDF) of the distribution. 2- Find Skewness coefficients and check if the distribution is symmetrical or skewed to the right or left. 3- Find kurtosis coefficients, Check if the distribution is mesokurtic, leptokurtic or platykurtic. 4- Find the probability of getting at most eigh. successful transmissions. 5- Find the probability P(20 with a mean 2-1 calculate the probability that the noise is greater than 3 units.
Q4: (A) Find the mean of a random variable X if S f(x)= 2x 0 2 for 0
(A) Suopces the current measurements in a strip of wire are normally distributed with ca-10(mA) and a varieocom (mA)² 1- What is the probability that a current measurement lies between 7.4 and 11.6 mA? 2-Drew the probability density function of the current distribution. (8) A factory produces light bulbs with a koown probability of P(D)-0.08 that & bulo is dalective. If a bulb is defective, the probability that the quality control test detects it is defective is P(TID)-0.90. Conversely, if a bulb is not defective, the probability that the test Telesly indicaton k as defective is P(TID)-0.05. calculate the probability that a light b is notually defective given that the test result is positive, F(DIT).
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