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DATA ANALYSIS: HYPOTHESIS TESTING 0

DATA ANALYSIS: HYPOTHESIS TESTING

Jermaine Griffin

Independent Samples t Test: Hypothesis Testing

The main null hypothesis (Ho) being analyzed is that there is no statistical difference between individual groups that have undergone training and those that have not undergone training. The independent t-test indicates a statistically significant performance results between group A and group B. This test results a p value of less than 0.05 which is 1.94E-15. It is worth noting that the p value is usually used to the measure the level of statistical significance between various variables (Nahm, 2017 p.241). This provision can be attributed to the fact that the performance of the groups is impacted by the level of training thus opposing the H0 hypothesis which states that there is no statistical difference between the two groups despite the training.

Ha: There is a statistically significant difference in the scores between Group A training scores and Group B testing scores.

t-Test: Two-Sample Assuming Unequal Variances

 

Group A Prior Training Scores

Group B Revised Training Scores

Mean

69.79032258

84.77419355

Variance

122.004495

26.96456901

Observations

62

62

Hypothesized Mean Difference

df

87

t Stat

-9.666557191

P(T<=t) one-tail

9.69914E-16

t Critical one-tail

1.662557349

P(T<=t) two-tail

1.93983E-15

t Critical two-tail

1.987608282

 

Dependent Samples (Paired Samples) t Test: Hypothesis Testing

Ho: There is no statistically significant difference between the impact on employee before and after the exposure.

t-Test: Paired Two Sample for Means

 

Pre-Exposure μg/dL

Post-Exposure μg/dL

Mean

32.85714286

33.28571429

Variance

150.4583333

155.5

Observations

49

49

Pearson Correlation

0.992236043

Hypothesized Mean Difference

df

48

t Stat

-1.929802563

P(T<=t) one-tail

0.029776357

t Critical one-tail

1.677224196

P(T<=t) two-tail

0.059552714

t Critical two-tail

2.010634758

 

According to the paired t-test, there seems to be significant effect before and after exposure. This provision is supported by statistical findings p (T<=t) = 0.0297764 which indicates a very significant difference between the two test results.

Ho: There is no statistically significant difference between the impact on employee before and after the exposure. This hypothesis is rejected according the statistical analysis.

Ha: There is no statistically significant difference between the impact on employee before and after the exposure which is indicated by the low p value.

ANOVA: Hypothesis Testing

Ho: There is no statistically significant difference between the impact on employee before and after the exposure.

Anova: Single Factor

SUMMARY

Groups

Count

Sum

Average

Variance

A = Air

20

178

8.9

9.357895

B = Soil

20

182

9.1

3.042105

C = Water

20

140

6.631579

D = Training

20

108

5.4

1.410526

ANOVA

Source of Variation

SS

df

MS

F

P-value

F crit

Between Groups

182.8

60.93333

11.9231

1.76E-06

2.724944

Within Groups

388.4

76

5.110526

Total

571.2

79

 

 

 

 

According to the one-way ANOVA analysis, there is significant difference between the various types of project returns. There significance can be observed from the variance an average mean outputs as well as from the various coefficients used in the ANOVA analysis table.

Ho: There is no statistically significant difference between the impact on employee before and after the exposure. The analysis indicates a p-value of 1.75887702754493E-06 which is below the p-value of 0.5 that which is against the null hypothesis that indicates that there are no significant differences between the return on investments of the different groups of investments.

Ha: There is statistically significant difference between the impact on employee before and after the exposure which is an acceptable hypothesis based on the ANOVA analysis results.

References

Nahm, F. S. (2017). What the P values really tell us. The Korean Journal of Pain, 30(4), 241. https://doi.org/10.3344/kjp.2017.30.4.241