At the beginning of the semester, it is suggested that you spend 30 minutes per day on your study plan or 150 minutes per week. Perform a hypothesis test to test whether average weekly time spent on the study plan is less 1.) than 150 minutes per week. Use an a=0.05. а.) Write the hypotheses in symbol notation. b.) Paste the output for the hypothesis test from SPSS befow. Circle the p-value. Write the probability statement for your p-value with the correct. (Hint: Double check what c.) the p-value given in the SPSS output is for, how many tails?)
At the beginning of the semester, it is suggested that you spend 30 minutes per day on your study plan or 150 minutes per week. Perform a hypothesis test to test whether average weekly time spent on the study plan is less 1.) than 150 minutes per week. Use an a=0.05. а.) Write the hypotheses in symbol notation. b.) Paste the output for the hypothesis test from SPSS befow. Circle the p-value. Write the probability statement for your p-value with the correct. (Hint: Double check what c.) the p-value given in the SPSS output is for, how many tails?)
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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Transcribed Image Text:At the beginning of the semester, it is suggested that you spend 30 minutes per day on your study
plan or 150 minutes per week.
Perform a hypothesis test to test whether average weekly time spent on the study plan is less
1.)
than 150 minutes per week. Use an a=0.05.
a.)
Write the hypotheses in symbol notation.
b.)
Paste the output for the hypothesis test from SPSS below. Circle the p-value.
Write the probability statement for your p-value with the correct. (Hint: Double check what
c.)
the p-value given in the SPSS output is for, how many tails?)
t-Test: Two-Sample Assuming
Unequal Variances
Total Time
Spent
Mean
1433.816667
Variance
2512291.034
Observations
60
Hypothesized
Mean
Difference
150
df
59
t Stat
6.273987664
P(T<=t) one-
tail
2.25954E-08
t Critical one-
tail
1.671093032
P(T<=t) two-
tail
4.51909E-08
t Critical two-
tail
2.000995378
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