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Suppose that a student will be either on time or late for a particular class, and that the events that he is on time or late for the class on successive days form a Markov chain with stationary transition probabilities. Suppose also that if he is late on a given day, then the probability that he will be on time the next day is 0.8. Furthermore, if he is on time on a given day, then the probabihty that he wil1 be late the next day is 0.5.
(a) If the student is late on a certain day, what is the probability that he will be on time on each of the next three days?
(b) If the student is on time on a given day, what is the probability that he will be late on each of the next three days?
Discuss the main assumption for using a chi-square test. Find a research article that uses chi-square and explain why it was the right test and how the assumption plays into it.
explain the difference between sampling with and without replacement. what does sampling without replacement mean about
What type of test is described below and can you provide the null and alternate hypothesis? Using an old manufacturing process.
Assignment: Statistical Quality Control- Is the product in control? If not in control, what sample(s) was outside of the limits, i.e. below LCL or above UCL?
A maker of portable exercise equipment, designed for health-conscious people who travel too frequently to use a regular athletic club.
Based on the information in given Exercise, if the advisor has at least one person sign up for the advanced class, what is the probability that at least three people have signed up?
By letting the period be one month, one has D = 100, Cu = 2.5, Ch= 0.50, Cr = 3.50, Cs= 0.20 and L = 0.75. What is the optimal inventory policy and the total cost of the system under the optimal policy?
air enters a compressor with a pressure of 14.7 psia a temperature of 70 degreef and a volumetric flow rate of 40 ft3s.
Let C be the event that the red die shows 4. Let D be the event that the blue die shows 4.
a Find the density function of U1 = 2Y - 1. b Find the density function of U2 = 1 - 2Y .
determine the value of c so that the following functions represent joint probability distributions of the random
A hat contains 100 coins, where at least 99 are fair, but there may be one that is double-headed (always landing Heads); if there is no such coin.
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