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You have to use Matlab(or just explain the steps) to calculate these problems and submit it with your answer
Suppose that General Motors(GM), Ford(F), and Chrysler(C) each introduce a new hybrid vehicle.
1.1 General Motors keeps 85% of its customers but loses 10% to Ford and 5% to Chrysler
1.2 Ford keeps 80% of its customers but loses 10% to General motors and 10% to Chrysler
1.3 Chrysler keeps 60% of its customers but loses 25% to General Motors and 15% to Ford
Find the distribution of the market in the long run or the steady state vector.
What is the mode and calculate the unbiased estimate for the population variance - estimate of the population variance of 9.2
When assigning probabilities of two simple events, can we assume that each event is always equally likely to occur and, thus assign .5 to each event?
a researcher testing the effects of two treatments for anxiety computed a 95 confidence interval for the difference
Payne (2001) gave participants a computerized task in which they first see a face and then a picture of either a gun or a tool. The task was to press one button if it was a tool and a different one if it was a gun.
Express the original claim in symbolic form.
Determine the test value? Use α = 0.05. (Use the variances unequal formula).
association we know association does not imply causation but what does this mean in your own words. provide and discuss
What happens to the confidence interval if you (a) increase the confidence level, (b) increase the sample size, or (c) increase the margin of error?
find the average and the sd for the list 11 15 9 7 3. using the average and sd you found convert the values in the list
suppose that pmale birth 0.5. a couple wishes to have exactly 2 female children in their family. they will have
a family has 8 children .they wants to take a photo of them sitting in a single line. in how many different ways can
According to the Sleep Foundation, the average night's sleep is 6.8 hours. Assume the standard deviation is 0.6 hours and the probability distribution is normal. a. What is the probability that a randomly selected person sleeps more than 8 hours?
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