Q1: Lifetimes of a certain component are lognormally distributedwith parameters u = 1 day and o = 0.5 days. Find the meanlifetime of these components. 1-Find the standard deviation of thelifetimes.2-Find CDF3- Find reliability at t= 4 dayQ2: The lifetime (in days) of a certain electronic componentthat operates in a high-temperature environment is lognormallydistributed with u = 1.2 and o = 2.a. Find the mean lifetime.b. Find the probability that a component lasts betweenthree and six days.c. Find the 95th percentile of the lifetimes.d- find CDFQ3: The authors suggest using a Weibull distribution to model theduration of a bake step in the manufacture of a semiconductor.Let T represent the duration in hours of the bake step for arandomly chosen lot.If T Weibull(0.3, 0.1), what is the probability that the bake steptakes longer than four hours? What is the probability that it takesbetween two and seven hours?What reliability at t= 0.8 hours

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Q1: Lifetimes of a certain component are lognormally distributed with parameters u = 1 day and o = 0.5 days. Find the mean lifetime of these components. 1-Find the standard deviation of the lifetimes. 2-Find CDF 3- Find reliability at t= 4 day

Q1: Lifetimes of a certain component are lognormally distributed with parameters u = 1 day and o = 0.5 days. Find the mean lifetime of these components. 1-Find the standard deviation of the lifetimes. 2-Find CDF 3- Find reliability at t= 4 day

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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