The test statistic was found to be z = −1.39 and will be used to find the p-value. Note that ≠ is used in the alternative hypothesis, indicating a two-tailed test. Recall the process for calculating the p-value for a two-tailed test. Calculate the test statistic. If the test statistic is positive, then find the upper tail area associated with this z-value. If the test statistic is negative, then find the lower tail area associated with this z-value. The p-value will be 2 times the upper or lower tail area. The calculated test statistic is positive negative , indicating the upper lower tail area should be found. Step 4 A lower tail area should be found since the test statistic, z = −1.39, is negative. The area under the curve to the left of a z-value corresponds to the lower tail area. Recall that the standard normal table gives the area to the left of z-values and the entire area under the curve is 1.Use the standard normal table to find the lower tail area for z = −1.39, rounding the result to four decimal places.area to the left of −1.39 =
The test statistic was found to be z = −1.39 and will be used to find the p-value. Note that ≠ is used in the alternative hypothesis, indicating a two-tailed test. Recall the process for calculating the p-value for a two-tailed test. Calculate the test statistic. If the test statistic is positive, then find the upper tail area associated with this z-value. If the test statistic is negative, then find the lower tail area associated with this z-value. The p-value will be 2 times the upper or lower tail area. The calculated test statistic is positive negative , indicating the upper lower tail area should be found. Step 4 A lower tail area should be found since the test statistic, z = −1.39, is negative. The area under the curve to the left of a z-value corresponds to the lower tail area. Recall that the standard normal table gives the area to the left of z-values and the entire area under the curve is 1.Use the standard normal table to find the lower tail area for z = −1.39, rounding the result to four decimal places.area to the left of −1.39 =
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Question
The test statistic was found to be
z = −1.39
and will be used to find the p-value. Note that ≠ is used in the alternative hypothesis, indicating a two-tailed test. Recall the process for calculating the p-value for a two-tailed test.
Calculate the test statistic.
If the test statistic is positive, then find the upper tail area associated with this z-value. If the test statistic is negative, then find the lower tail area associated with this z-value.
The p-value will be 2 times the upper or lower tail area.
The calculated test statistic is positive
negative
, indicating the upper
lower
tail area should be found.
Step 4
A lower tail area should be found since the test statistic,
z = −1.39,
is negative. The area under the curve to the left of a z-value corresponds to the lower tail area. Recall that the standard normal table gives the area to the left of z-values and the entire area under the curve is 1.Use the standard normal table to find the lower tail area for
z = −1.39,
rounding the result to four decimal places.area to the left of
−1.39 =
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