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NEW QUESTION: 1
DRAG DROP
イーサネットの用語を左側から右側の正しい説明にドラッグアンドドロップします。

Answer:
Explanation:

NEW QUESTION: 2
First National Bancshares, Inc., a bank holding company, filed an application with its Federal Reserve Bank on March 1 to acquire a subsidiary bank. On March 15 the Federal Reserve Board asked First National for more information. On April 1 the Federal Reserve Bank received the completed application and accepted it. On April 5 the Federal Reserve Bank notified First National of the April 1 acceptance and referred the application to the Federal Reserve BoarD. Under the normal rules, by what date must the Federal Reserve Board act on the application?
A. July 1
B. April 30
C. June 5
D. June 1
Answer: D

NEW QUESTION: 3
Which of the following is/are true?
I. It is harder to reject the null under a two-tailed test than under a one-tailed test.
II. To test the hypothesis: Ho: X = 0, H1: X < 0, you have to employ a left-tailed test.
III. The acceptance region under a right tailed test extends from zero to positive infinity.
IV. The critical z-statistics in one-tailed tests are always lower than the z-statistics in the corresponding two-tailed test.
A. I, II & IV
B. none of these answers
C. II, III & IV
D. I, II, III & IV
E. I, II & III
Answer: A
Explanation:
Explanation/Reference:
Explanation:
Under a two-tailed test, values on either side of the null can contribute to a rejection. Hence, the critical values under a two-tailed test have to be higher than under a one-tailed test for a given level of significance. This makes it harder to reject the null under a two-tailed test. This makes intuitive sense. In a one-tailed test, you are specifying a stricter alternative than under a completely general, two-tailed alternative (in the current example, you are claiming that X is less than zero as an alternative which is a stronger statement than the claim that X is non-zero). The rejection region in a right-tailed regression extends from the critical t-value associated with the given significance level and positive infinity. This critical value is greater than zero.