1. a) 5% b) 50% c) one fifth of 1% 2. a) z = 1.96 and z = -1.96 b) z = 2.58 and z = -2.58 c) z = 3.29 and z = -3.29 3. a) the area between the scores b) the area in the tails beyond each score 4. a) z...


1. a) 5% b) 50% c) one fifth of 1%


2. a) z = 1.96 and z = -1.96 b) z = 2.58 and z = -2.58 c) z = 3.29 and z = -3.29


3. a) the area between the scores b) the area in the tails beyond each score


4. a) z = 2.58 and z = -2.58 b) z = 1.96 and z = -1.96 c) z = 3.29 and z = -3.29


5. a) not in b) in


6. a) cannot b) can


7. a) can b) cannot


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Extracted text: he
Standard Normal Distribution<br>Mean 0.0<br>Standard Deviation = 1.0<br>5000<br>2500<br>-3<br>-2<br>-1<br>1.<br>-0.67<br>0.67<br>The critical region is<br>The z-score boundaries for an alpha level a = 0.001 are:<br>%3D<br>Z = 2.58 and z = -2.58<br>Oz = 1.96 and z = -1.96<br>Oz= 3.29 and z = -3.29<br>Suppose that the calculated z statistic for a particular hypothesis test is 4.16 and the alpha is 0.001. This z statistic is<br>the critical region.<br>Therefore, the researcher<br>reject the null hypothesis, and he<br>conclude the alternative hypothesis is probably correct.<br>

Extracted text: Standard Normal Distribution Mean 0.0 Standard Deviation = 1.0 5000 2500 -3 -2 -1 1. -0.67 0.67 The critical region is The z-score boundaries for an alpha level a = 0.001 are: %3D Z = 2.58 and z = -2.58 Oz = 1.96 and z = -1.96 Oz= 3.29 and z = -3.29 Suppose that the calculated z statistic for a particular hypothesis test is 4.16 and the alpha is 0.001. This z statistic is the critical region. Therefore, the researcher reject the null hypothesis, and he conclude the alternative hypothesis is probably correct.

Jun 02, 2022
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