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MAT 302 Week 6 TEST LATEST UPDATE

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Uploaded on
March 8, 2021
Number of pages
17
Written in
2020/2021
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MATH302 D002 Win 20    Tests & Quizzes



Tests & Quizzes

Week 6 Test
Return to Assessment List




Part 1 of 7 - Matched or Paired Samples Questions 2.0/ 2.0 Points


Question 1 of 20
1.0/ 1.0 Points
A manager wishes to see if the time (in minutes) it takes for their workers to complete a
certain task is different if they are wearing earbuds. A random sample of 20 workers' times were
collected before and after wearing earbuds. Test the claim that the time to complete the task will be
different, i.e. meaning has production differed at all, at a significance level of α = 0.01

For the context of this problem, μD = μbefore−μafter where the first data set represents before earbuds and
the second data set represents the after earbuds. Assume the population is normally distributed. The
hypotheses are:
H0: μD = 0
H1: μD 0

You obtain the following sample data:


Before After

69 65.3

69.5 61.6

39.3 21.4

66.7 60.4

38.3 46.9

85.9 76.6

70.3 77.1

59.8 51.3

72.1 69

79 83

, Before After

61.7 58.8

55.9 44.7

56.8 50.6

71 63.4

80.6 68.9

59.8 35.5

73.1 77

49.9 38.4

56.2 55.4

64.3 55.6
Find the p-value. Round answer to 4 decimal places.
p-value: .0038


Answer Key: 0.0038|.0038

Feedback:

Copy and paste the data into Excel. Use the Data Analysis Toolpak in Excel.

Data - > Data Analysis -> scroll to where is says t:Test: Paired Two Samples for Means -> OK

Variable 1 Range: is Before

Variable 2 Range: is After

The Hypothesized Mean Difference is 0 and make sure you click Labels in the first row and click OK. You will get an
output and this is the p-value you are looking for.

P(T<=t) two-tail 0.0038


Question 2 of 20
1.0/ 1.0 Points
A manager wants to see if it worth going back for a MBA degree. They randomly sample 18
managers' salaries before and after undertaking a MBA degree and record their salaries in thousands of
dollars. Assume Salaries are normally distributed. Test the claim that the MBA degree, on average,
increases a manager’s salary. Use a 10% level of significance.

, t-Test: Paired Two Sample for Means




New Old
Salary Salary


Mean 61.878 56.999


Variance 177.5551 115.8012


Observations 18 18


Pearson Correlation 0.7464


Hypothesized Mean Difference 0


df 17


t Stat 2.9870


P(T<=t) one-tail 0.0024


t Critical one-tail 1.3334


P(T<=t) two-tail 0.0048


t Critical two-tail 1.7396



The hypotheses for this problem are:
H0: μD = 0

H1: μD > 0

What is the correct test statistic?

A. 1.3334


 B. 2.9870

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