9. With alpha = .05, how are the boundaries for the critical region determined in a two-tailed distribution? a. Boundaries are drawn so there are 2.5% (.025) of scores in each tail of the distribution. a, b. Boundaries are drawn so there are 5% (.05) of scores in each tail of the distribution. c. Boundaries are drawn so there are 10% (.10) of scores in each tail of the distribution. d. Boundaries are drawn so there are 5% (.05) of scores in the center of the distribution.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.4: Distributions Of Data
Problem 19PFA
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9. With alpha = .05, how are the boundaries for the critical region determined in a two-tailed distribution?
a. Boundaries are drawn so there are 2.5% (.025) of scores in each tail of the distribution.
b. Boundaries are drawn so there are 5% (.05) of scores in each tail of the distribution.
c. Boundaries are drawn so there are 10% (.10) of scores in each tail of the distribution.
a,
d. Boundaries are drawn so there are 5% (.05) of scores in the center of the distribution.
Transcribed Image Text:9. With alpha = .05, how are the boundaries for the critical region determined in a two-tailed distribution? a. Boundaries are drawn so there are 2.5% (.025) of scores in each tail of the distribution. b. Boundaries are drawn so there are 5% (.05) of scores in each tail of the distribution. c. Boundaries are drawn so there are 10% (.10) of scores in each tail of the distribution. a, d. Boundaries are drawn so there are 5% (.05) of scores in the center of the distribution.
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