Performance Appraisal-Feedback Program Statistics

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Research Question

Does performance appraisal-feedback program have any influence on the employees’ self-efficacy?

Hypotheses

H0: Performance appraisal-feedback program has no influence on the employees’ self-efficacy.

The null hypothesis holds that the feedback program has no influence on the performance of employees. This means that self-efficacy measures before and after the implementation of the program has no significant difference. In this view, the null hypothesis assumes that the program is not relevant in enhancing the employees’ self-efficacy. As the director has no clue regarding the direction of the differences, the two-tailed hypothesis testing is suitable.

H1: Performance appraisal-feedback program has an influence on the employees’ self-efficacy.

The alternative hypothesis holds that the feedback program influence performance of employees. Hence, it means that there is a significant difference in self-efficacy measures before and after implementation of the program. Therefore, the alternative hypothesis assumes that the program is important in improving the employees’ self-efficacy. Since the director has no any assumptions concerning the direction of differences, it implies that two-tailed hypothesis test is appropriate.

Variables

Self-efficacy measure (SEM) is a dependent variable of the study because it varied from one individual to another. It also varies due to the appraisal-feedback program, which the study seeks to establish if it has any influence on self-efficacy of employees. The SEM is a continuous variable that range from 10 to 100 depending on the self-efficacy of an employee. Since it is a quantitative variable, the scale of measurement is interval scale. Comparatively, the independent variables are employees before and after implementation of the appraisal-feedback program. Before and after implementation of the appraisal-feedback program, the employees represent qualitative data, which exist in categorical form. Hence, nominal scale is an appropriate scale for the independent variable.

Descriptive Statistics

The case processing summary below shows that fifty individuals participated in the study (N = 50).

Case Processing Summary
Cases
Valid Missing Total
N Percent N Percent N Percent
Self-Efficacy Measure Before 50 100.0% 0 0.0% 50 100.0%
Self-Efficacy Measure After 50 100.0% 0 0.0% 50 100.0%

The descriptive statistics below show that there is an apparent difference in the SEM scores before and after the appraisal program. The mean of SEM scores before the appraisal is 54.06 and the standard deviation is 10.137 (M = 54.06, SD = 10.137). Comparatively, the mean of SEM scores is 62.86 and the standard deviation is 9.716 (M = 62.86, SD = 9.716). The descriptive statistics indicate that there is an apparent difference in SEM scores and thus requires statistical analysis.

Descriptives
Statistic Std. Error
Self-Efficacy Measure Before Mean 54.06 1.434
95% Confidence Interval for Mean Lower Bound 51.18
Upper Bound 56.94
5% Trimmed Mean 53.86
Median 56.00
Variance 102.751
Std. Deviation 10.137
Minimum 23
Maximum 86
Range 63
Interquartile Range 7
Skewness .255 .337
Kurtosis 3.929 .662
Self-Efficacy Measure After Mean 62.86 1.374
95% Confidence Interval for Mean Lower Bound 60.10
Upper Bound 65.62
5% Trimmed Mean 62.40
Median 61.50
Variance 94.409
Std. Deviation 9.716
Minimum 45
Maximum 89
Range 44
Interquartile Range 12
Skewness .802 .337
Kurtosis .581 .662

The median of the SEM score before the appraisal is 56.00 and the variance is 102.751, while the median of the SEM score after the appraisal is 61.50 and the variance is 94.409. The maximum and minimum SEM score after the appraisal is 86 and 23, while that of the SEM score before the appraisal is 89 and 45 respectively. In the analysis of the distribution, the SEM scores before appraisal have skewness and kurtosis of 0.802 and 0.581; while the SEM scores after have skewness and kurtosis of 0.255 and 3.929 respectively. Skewness and kurtosis values that are close to zero follow normal distribution (Jackson, 2012). Hence, the bar graph below shows the distribution of SEM scores of the employees before and after implementation of appraisal-feedback program.

Self-Efficacy Measure Before
Figure 1. Self-Efficacy Measure Before
Self-Efficacy Measure After
Figure 2. Self-Efficacy Measure After

ANOVA Test

To test if performance appraisal-feedback has any influence on the performance of employees in terms of self-efficacy measure, the study employed one-way repeated measures ANOVA. Since the study entailed an assessment of self-efficacy of employees before and after implementation of the feedback-appraisal program, one-way repeated measures ANOVA is suitable. Moreover, the test requires one-tailed analysis because the direction of the influence is clear. Given that the study has a single group that is tested twice, the data do not qualify for the post hoc analysis.

The multivariate table below shows that there is a significant difference in SEM scores before and after implementation of the feedback program. In the table, all the p-values according to various ANOVA tests is less than 0.05 (p<0.05).

Multivariate Tests
Effect Value F Hypothesis df Error df Sig. Partial Eta Squared
Time Pillai’s Trace .246 15.949b 1.000 49.000 .000 .246
Wilks’ Lambda .754 15.949b 1.000 49.000 .000 .246
Hotelling’s Trace .325 15.949b 1.000 49.000 .000 .246
Roy’s Largest Root .325 15.949b 1.000 49.000 .000 .246
a. Design: Intercept
Within Subjects Design: Time
b. Exact statistic

The ANOVA test within subjects shows that there is a significant difference in the SEM scores before and after implementation of the appraisal program.

Tests of Within-Subjects Effects
Measure: MEASURE_1
Source Type III Sum of Squares df Mean Square F Sig. Partial Eta Squared
Time Sphericity Assumed 1936.000 1 1936.000 15.949 .000 .246
Greenhouse-Geisser 1936.000 1.000 1936.000 15.949 .000 .246
Huynh-Feldt 1936.000 1.000 1936.000 15.949 .000 .246
Lower-bound 1936.000 1.000 1936.000 15.949 .000 .246
Error(Time) Sphericity Assumed 5948.000 49 121.388
Greenhouse-Geisser 5948.000 49.000 121.388
Huynh-Feldt 5948.000 49.000 121.388
Lower-bound 5948.000 49.000 121.388

Sphericity F value is 15.949 with a significance value of 0.000. When a p-value is less than 0.05, it implies that there is a significant difference in means, and thus study should reject the null hypothesis (Weinberg, & Abramowitz, 2008). From the within subjects effects, it implies that there is a significant difference in SEM scores.

Likewise, the difference in SEM scores within-subjects contrasts portrays that there is a significant difference in SEM scores before and after the appraisal program. The within subjects contrast has F value of 15.949 and a p-value of 0.000.

Tests of Within-Subjects Contrasts
Measure: MEASURE_1
Source Time Type III Sum of Squares df Mean Square F Sig. Partial Eta Squared
Time Linear 1936.000 1 1936.000 15.949 .000 .246
Error(Time) Linear 5948.000 49 121.388

Comparatively, between subjects SEM scores has F value of 4510.321 and a p-value of 0.000. Hence, the ANOVA test indicates that appraisal program has a significant influence on the performance of employees.

Tests of Between-Subjects Effects
Measure: MEASURE_1
Transformed Variable: Average
Source Type III Sum of Squares df Mean Square F Sig. Partial Eta Squared
Intercept 341757.160 1 341757.160 4510.321 .000 .989
Error 3712.840 49 75.772

Conclusion

From the results, one can draw the conclusion that an appraisal-feedback program enhances performance of employees in the organization. However, one should not be certain that the appraisal-feedback program is the only factor that enhances employees’ performance as other confounding variables like experience gained during the study period can enhance employees’ performance. Since the study analyzed the performance of employees in one organization, the findings have low external validity and thus their extrapolation is minimal.

References

Jackson, S. L. (2012). Research methods and statistics: A Critical Thinking Approach (4th ed.). Belmont, CA: Wadsworth.

Weinberg, S., & Abramowitz, S. (2008). Statistics Using SPSS: An Integrative Approach. Cambridge: Cambridge University Press.

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