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Instruction for Hypothesis Testing (Problems 17-25, Except 24) For One Population: Show your work for finding Test value, Cri25. (8 points) The statistics classroom is divided into three rows: front, middle, and back. The instructor noticed that the

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Answer #1

1)Hypothesis:

H0: μ1 = μ2 = μ3

Ha: Not all means are equal

Front

Middle

Back

82

83

38

83

78

59

97

68

55

93

61

66

55

77

45

67

54

52

53

69

52

51

61

63

Total

SUM

530

604

428

1562

Average

75.714

67.111

53.5

∑X^2​

41994

41494

23460

106948

St. Dev.

17.632

10.948

8.96

SS

1865.428571

958.8889

562

3386.31746

n

7

9

8

ANOVA

Source of Variation

SS

df

MS

F

P-value

F crit

Between Groups

1901.515873

2

950.7579365

5.896055789

0.009283764

3.466800112

Within Groups

3386.31746

21

161.2532124

Total

5287.833333

23

Source of Variation

SS

df

MS

F

P-value

F crit

Between Groups

SST-SSW

k-1

SSB/dfB

MSB/MSW

FDIST(Fstat,dfB,dfW)

FINV(0.05,dfB,dfW)

Within Groups

∑SS

n-k

SSW/dfW

Total

∑X^2​-(1/n)(∑X)^2​

n-1

2)Test:

F stat = 5.8961

3)Critical value:

F critical = 3.4668

If F stat > F critical, Reject H0

If F stat < F critical, Accept H0

4)Decision:

F stat > F critical , Reject H0

P value < 0.05, Reject H0

There is enough evidence to conclude that not all mean scores of front, middle and back are same

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