Here are the datasets. Each has 10 data values. Problems 9 & 10 2.85 11.07 3.84 Problems 11 & 12 17.47 9.1 13.74 30.68 4

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answerhappygod
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Here are the datasets. Each has 10 data values. Problems 9 & 10 2.85 11.07 3.84 Problems 11 & 12 17.47 9.1 13.74 30.68 4

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Here Are The Datasets Each Has 10 Data Values Problems 9 10 2 85 11 07 3 84 Problems 11 12 17 47 9 1 13 74 30 68 4 1
Here Are The Datasets Each Has 10 Data Values Problems 9 10 2 85 11 07 3 84 Problems 11 12 17 47 9 1 13 74 30 68 4 1 (556.55 KiB) Viewed 28 times
Please answer problem 10, but it does feed off of problem 9 so
you may need to work this out.
***please dont take answers from other answers answers, the data
values are different and this question wants 4 decimal place
answers*** Thanks!
Here are the datasets. Each has 10 data values. Problems 9 & 10 2.85 11.07 3.84 Problems 11 & 12 17.47 9.1 13.74 30.68 41.06 16.53 Problems 13 & 14 0.7 0.83 2.39 1.98 3.76 7.92 5.83 2.24 8.81 12.13 12.44 9.74 7.34 43.44 21.18 43.16 74.17 3.38 21.91 2.76 14.33 ... 9 n 1 Ixe = A2 9. Let X1, X2, X, be independent random variables from a distribution -% for x > 0 with pdf f(x|0) = elsewhere Find the maximum likelihood estimator of 0 - Use the given data to find the numerical value for your estimate of 0. Give your answer using 4 decimal places. Recall that the invariance property of MLEs tells us that the MLE of a function of the parameter is that function of the MLE of the parameter itself. This is a very general result for all distributions and parameters. 10. For the distribution in the previous problem, using the same data as for that problem, find the numerical value for your estimate of 02. Give your result using 4 decimal places.
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