Answered: Required probability is…

Required probability is P(X<10,000)P(X<10,000)=1−e−10,000100,000P(X<10,000)=0.0952The probability that a television set: Fails between 60,000 and 100,000 hours of use.

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

Solar Panels Let X denote the output in hundreds of Watts of a solar panel produced by the current manufacturing specifications. FORMULA Now suppose that the pdf is given by f(x) =(9- 2), 0
A certain disease has an incidence rate of 0.9%. If the false negative rate is 8% and the false positive rate is 2%, compute the probability that a person who tests positive actually has the disease. 0.998 x 0.29466192170819 Give your answer accurate to at least 3 decimal places
Using the Binomial Distribution with n = 10 and p= 0.44, find P (x = 8).X
Assume that a procedure yields a binomial distribution with a trial repeated n=14 times.Use the binomial probability formula to find the probability of k=12 successes given the probability p=43/60 of success on a single trial.(Report answer accurate to 4 decimal places.)P(X=12)=
IQ is normally distributed with a mean of 100 and a standard deviation of 15. Suppose one individual is randomly chosen. Let X = IQ of an individual. + Part (a) O Part (b) Part (c) Mensa is an organization whose members have the top 2% of all IQs. Find the minimum IQ needed to qualify for the Mensa organization. Write the probability statement. P(X > x) = |0.98
Births are approximately Uniformly distributed between the 52 weeks of the year. They can be said to follow a Uniform distribution from 1 to 53 (a spread of 52 weeks). Round answers to 4 decimal places when possible. The probability that a person will be born between weeks 3 and 13 is P(3<x<13)P(3<x<13) = The probability that a person will be born after week 23 is P(x > 23) =
Use the normal approximation to the binomial to find the probability for n=50, p=0.7, and x=39. Round z-value calculations to 2 decimal places and final answer to 4 decimal places The probability is
Using the binomial Distribution n=11 and q= 0.33 , find P ( x=9)
Let us suppose that a particular lecturer manages, with probability 1, to develop exams that have mean 60 and standard deviation 13. The lecturer is teaching two classes, one of size 100 and the other one of size 36, and is about to give an exam to both classes. We treat all students as being independent. Give your answers below in three decimal places. (a) The approximate probability that the average test score in the class of size 100 exceeds 65 is (a), where is the cumulative distribution function of a standard normal random variable. Find the value of a.
Assume that the readings on the thermometers are normally distributed with a mean of 0∘ and a standard deviation of 1.00∘C. A thermometer is randomly selected and tested. Find the probability of each reading in degrees.(a) Between 0 and 1.64: (b) Between −2.89 and 0: (c) Between −1.78 and 1.03: (d) Less than −2.79: (e) Greater than 2.62: