10. To test Ho : u = 335 against H1 : u < 335, under normal assumptions, a random sample of size 17 yielded a = 324.8 and s = 40. Is Ho accepted at an a = 0.10 significance level? What is the p-value of this test? 11. Let u and o? denote the mean and variance of the random variable X. Determine E[(r - 4)/0] and E{[(x - 4)/0]?}. Let X1, X2 Xn be a random sample of size n from N (4,02 = 0), =EX - u)? is an unbiased estimator of 12. %3D 0 <0 < 00, where u is known. Show that Y = 0.

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10.
To test Ho : u = 335 against H1 : u < 335, under normal assumptions,
a random sample of size 17 yielded a = 324.8 and s = 40. Is Ho accepted at an a = 0.10
significance level? What is the p-value of this test?
11.
Let u and o? denote the mean and variance of the random variable X.
Determine E[(r - 4)/0] and E{[(x - 4)/0]?}.
Let X1, X2 Xn be a random sample of size n from N (4,02 = 0),
=EX - u)? is an unbiased estimator of
12.
%3D
0 <0 < 00, where u is known. Show that Y =
0.
Transcribed Image Text:10. To test Ho : u = 335 against H1 : u < 335, under normal assumptions, a random sample of size 17 yielded a = 324.8 and s = 40. Is Ho accepted at an a = 0.10 significance level? What is the p-value of this test? 11. Let u and o? denote the mean and variance of the random variable X. Determine E[(r - 4)/0] and E{[(x - 4)/0]?}. Let X1, X2 Xn be a random sample of size n from N (4,02 = 0), =EX - u)? is an unbiased estimator of 12. %3D 0 <0 < 00, where u is known. Show that Y = 0.
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