Quastion9: Suppose that we have a random sample X₁, X2, ..., Xn from the distribution with pdf 203x²e-1/0 f(x; 0) = = I(0,0)(x) (a) Find the best (most powerful) test of size a of Ho: 0 = 0o versus H₁ : 0 = 0₁, assur that 0100. Give your answer in terms of a chi-squared critical value. (b) Is your test uniformly most powerful for the alternative hypothesis H₁:0> 00?

Q: Solve for x and y.

A: We use multiplication operation on matrix and use equality of mattix

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Q: so what is the solution

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Q: can you do the next two parts please

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Q: I don't see the answer for x and y

A: To find the values of x and y

Q: How did it go from step 2 to the answer?

A: The given integral is sec2(4x).

Q: That is NOT the correct solution. Thanks.

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Q: May I ask if you can write the complete solution in a paper? Thank you so much!

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Q: general solution

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Q: How do you tell if a solution is an extraneous solution?

A: Solve the given problem.

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Q: How do I solve this question?

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Q: Explain again step 3 ? I don't understand.

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Q: Where is the answer and solution for H0 and H1?

A: The mean SAT score in mathematics is 486.

Q: 12 C 3 В 9

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