3. A certain kind of machines has a lifetime X (in hours) with pdf given by f(x;ß) = - 0, if x > 0 elsewhere a) What is the distribution of X. b) Let ß denote the MLE of ß. Suppose that three such...


3. A certain kind of machines has a lifetime X (in hours) with pdf given by<br>f(x;ß) = -<br>0,<br>if x > 0<br>elsewhere<br>a)<br>What is the distribution of X.<br>b)<br>Let ß denote the MLE of ß. Suppose that three such machines, tested<br>independently, had lifetimes of 120, 130, and 128 hours. Suppose that<br>ß actually equals 128. What is the approximate bound that you might expect<br>for the error of estimation.<br>

Extracted text: 3. A certain kind of machines has a lifetime X (in hours) with pdf given by f(x;ß) = - 0, if x > 0 elsewhere a) What is the distribution of X. b) Let ß denote the MLE of ß. Suppose that three such machines, tested independently, had lifetimes of 120, 130, and 128 hours. Suppose that ß actually equals 128. What is the approximate bound that you might expect for the error of estimation.

Jun 11, 2022
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