Management Analytics

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MGT 4543

MANAGEMET ANALYTICS

INVESTIGATING IMPACT OF EDUCATION ON SALARY MARGIN TO RESOLVE ISSUES OF MANAGERIAL DECISION MAKING

Name: Darshit Patel

Student ID: M00692002

Table of Contents Introduction 3 Descriptive Analysis 3 Regression Analytics 10 Managerial Interpretations and Implications 16 Conclusion 17 Reference List 18

Introduction

Attempt to estimate impact of education on wage demands attention on other important factors including experience of employees. In this matter, though education holds significant impact in directing salary margin of employees, gender and level of experience are also crucial to influence wage discrimination (Jara, 2015). Inequality in education level signifies inability of an employee to possess enough skill and knowledge to perform a task. Apart from this, lack of traditional level of experience is also liable to affect scope of employability and can also fail to utilise potential of a worker (Cochrane, Pacheco and Li, 2017). Regarding managerial decision making, education has been considered as a major factor that contributes to determine salary scale of employees.

This report aims to explore managerial decision in a fictional company Beta Technologies through evaluating data obtained from 204 employees of this company. Hence, the research question can be formulated as-

Does education significantly impacts salary margin of employees?

Descriptive Analysis

As this study has focused on investigating impact of education in determining salary scale or influencing wage discrimination in selected company Beta Technology, this section is based on presenting frequency tables of identified variables in following manner-

Employee

Mean

102.50

Standard Error

4.13

Median

102.50

Mode

#N/A

Standard Deviation

59.03

Sample Variance

3485.00

Kurtosis

-1.20

Skewness

0.00

Range

203.00

Minimum

1.00

Maximum

204.00

Sum

20910.00

Count

204.00

Table 1: Descriptive Table on Number of Employees

Figure 1: Number of Employees

Gender

Mean

0.58

Standard Error

0.03

Median

1.00

Mode

1.00

Standard Deviation

0.49

Sample Variance

0.24

Kurtosis

-1.90

Skewness

-0.34

Range

1.00

Minimum

0.00

Maximum

1.00

Sum

119.00

Count

204.00

Table 2: Descriptive Table on Gender of Employees

Figure 2: Gender

Age

Mean

39.57

Standard Error

0.77

Median

39.00

Mode

33.00

Standard Deviation

10.95

Sample Variance

119.84

Kurtosis

-0.78

Skewness

0.20

Range

47.00

Minimum

18.00

Maximum

65.00

Sum

8072.00

Count

204.00

Table 3: Age of Employees

Figure 3: Age of Employees

Prior Experience

Mean

6.27

Standard Error

0.35

Median

5.00

Mode

0.00

Standard Deviation

5.01

Sample Variance

25.06

Kurtosis

-0.11

Skewness

0.57

Range

20.00

Minimum

0.00

Maximum

20.00

Sum

1279.00

Count

204.00

Table 4: Frequency Table of Prior Experience of Employees

Figure 4: Prior Experience of Employees

Beta Experience

Mean

8.80

Standard Error

0.43

Median

7.00

Mode

1.00

Standard Deviation

6.21

Sample Variance

38.55

Kurtosis

-0.75

Skewness

0.54

Range

24.00

Minimum

1.00

Maximum

25.00

Sum

1795.00

Count

204.00

Table 5: Frequency Table on Beta Experience of Employees

Figure 5: Beta Experience of Employees

Education

Mean

4.29

Standard Error

0.12

Median

4.00

Mode

4.00

Standard Deviation

1.67

Sample Variance

2.79

Kurtosis

0.90

Skewness

-0.33

Range

8.00

Minimum

0.00

Maximum

8.00

Sum

876.00

Count

204.00

Table 6: Frequency Table on Education Level of Employees

Figure 6: Education Level of Employees

Annual Salary (USD)

Mean

71274.51

Standard Error

2118.10

Median

68400.00

Mode

74300.00

Standard Deviation

30252.54

Sample Variance

915215997.30

Kurtosis

0.16

Skewness

0.54

Range

151500.00

Minimum

12400.00

Maximum

163900.00

Sum

14540000.00

Count

204.00

Table 7: Frequency Table on Annual Salary of Participants in USD

Figure 7: Annual Salary of Employees in USD

Regression Analytics

In order to evaluate managerial decision making issues in Beta Technologies in regards with evaluating impact of education on salary scale or wage discrimination, regression analysis has been performed in this section.

Regression Statistics

Multiple R

0.54

R Square

0.29

Adjusted R Square

0.29

Standard Error

25546.42

Observations

204.00

Table 8: Model Summary of Regression Model on Education and Annual Summary

The regression table shows values of R and R2 to be respectively 0.54 and 0.29. In this case, value of R being 0.54 that is greater than 0.05 (0.54>0.05) signifies that there is medium degree of correlation between the dependent variable (Annual salary) and independent variable (education). In addition, R2 denotes how much variation in dependent variable can be explained or regressed by independent variable and hence, value of R2 being 0.29 indicates that only 29% data can be explained by which is a small number.

ANOVA

 

df

SS

MS

F

Significance F

Regression

1.00

53959664674.36

53959664674.36

82.68

0.00

Residual

202.00

131829182776.62

652619716.72

Total

203.00

185788847450.98

 

 

 

Table 9: ANOVA Table of Education and Annual Summary

Analysis of above-presented ANOVA table indicates that value located in ‘Significance F’ column of ‘Regression’ row is 0.00 which is less than 0.05 (0.00<0.05). Hence, it can be interpreted that the regression model fits the data and can predict outcome variable which makes it statistically significant.

 

Coefficients

Standard Error

t Stat

P-value

Intercept

29359.94

4944.42

5.94

0.00

Education

9760.93

1073.46

9.09

0.00

Table 10: Coefficient Analysis of Education and Annual Summary

As education level has been selected as the independent variable and annual salary as dependent variable to measure impact of education in wage discrimination in Beta Technology, p value of Annual Salary (USD) is 0.00. Now, this being less than 0.05 (0.00<0.05) signifies that there is statistically significant relationship between the identified variables. Hence, the regression equation can be explained as-

Annual Salary (USD) = 29359.94 + 9760.93 [Education]

This regression equation indicates that level of education holds statistically significant impact in controlling salary margin in above-mentioned company. Moreover, it can also be interpreted that increase in education level is likely to ensure hike in salary margin that readily promotes discrimination in wages.

Figure 8: Normal Probability Plot of Regression Model on Education and Annual Salary

Apart from this, the non-probability plot presented above also signifies that possessing lower level of education is likely to reflect in salary scale of employees while higher level of education promotes salary margin. Hence, this can be counted as a major factor irrespective of gender and experience to control salary scale.

Regression Statistics

Multiple R

0.210326

R Square

0.044237

Adjusted R Square

0.039505

Standard Error

29648.95

Observations

204

Table 11: Model Summary of Regression Model on Gender and Annual Summary

The values of R and R2 are respectively 0.21 and 0.04. Now, value of R being 0.21 (0.21>0.05) indicates that there is high degree of positive correlation or there is highly positive correlation between the dependent variable (Annual salary) and independent variable (gender). Moreover, R2 being 0.04 shows that only 4% data can be explained which is a very small number. Hence, it can be interpreted that very small amount of variation in dependent variable can be explained by independent variable.

ANOVA

 

df

SS

MS

F

Significance F

Regression

1.00

8218729434.17

8218729434.17

9.35

0.00

Residual

202.00

177570118016.81

879059990.18

Total

203.00

185788847450.98

 

 

 

Table 12: ANOVA Table of Gender and Annual Summary

The ANOVA table shows that value located in ‘Significance F’ column of ‘Regression’ row is 0.00 that is less than 0.05 (0.00<0.05). Thus, the regression model can predict the outcome variable and it is statistically significant and fits the data.

 

Coefficients

Standard Error

t Stat

P-value

Intercept

78784.71

3215.88

24.50

0.00

Gender

-12874.62

4210.57

-3.06

0.00

Table 13: Coefficient Analysis of Gender and Annual Summary

In this particular regression model gender has been identified as the independent variable and annual salary is dependent variable. Hence, p value of Gender being 0.00 (0.00<0.05) implies that there is statistically significant relationship between the dependent and independent variables. Now, the regression equation can be developed as-

Annual Salary (USD) = 78784.71+ -12874.62 [Gender]

The regression equation shows that gender statistically significant impacts on annual salary in Beta Technology. Hence, reflection of gender differentiation on salary margin also indicates towards managerial issues in decision making.

Figure 9: Normal Probability Plot of Regression Model on Gender and Annual Salary

Multiple Regressions

Regression Statistics

Multiple R

0.56

R Square

0.32

Adjusted R Square

0.31

Standard Error

25089.01

Observations

204.00

Table 14: Model Summary of Multiple Regression Model

The values of R and R2 are respectively 0.56 sand 0.32. This R value being greater than 0.05 shows that there is high degree of positive correlation or there is highly positive correlation between the dependent variable (Annual salary) and independent variables (gender and education). Moreover, R2 being 0.32 shows that 32% data can be explained.

ANOVA

 

df

SS

MS

F

Significance F

Regression

2.00

59267702537.97

29633851268.99

47.08

0.00

Residual

201.00

126521144913.01

629458432.40

Total

203.00

185788847450.98

 

 

 

Table 15: ANOVA Table of Multiple Regressions

The ANOVA table shows that value located in ‘Significance F’ column of ‘Regression’ row is 0.00 that is less than 0.05 (0.00<0.05). Hence, the regression model fits the data and its is statistically significant.

 

Coefficients

Standard Error

t Stat

P-value

Intercept

36436.64

5433.08

6.71

0.00

Gender

-10377.91

3573.77

-2.90

0.00

Education

9522.71

1057.43

9.01

0.00

Table 16: Coefficient Analysis of Multiple Regressions

In this particular regression model gender has been identified as the independent variable and annual salary is dependent variable. Hence, p value located in both gender and education row is 0.00 which is less than 0.05 (0.00<0.05). This signifies that that there is statistically significant relationship between the dependent and independent variables. The multiple regression equation would be-

Annual Salary (USD) = 36436.64 + -10377.91 [Gender] + 9522.71 [Education]

Hence, the multiple regression equation implies that both gender and education holds statistically significant impacts on annual salary in Beta Technology.

Figure 10: Normal Probability Plot of Multiple Regression Model

Managerial Interpretations and Implications

Attempt to estimate impact of education on wage demands attention on other important factors including experience of employees. In this matter, though education holds significant impact in directing salary margin of employees, gender and level of experience are also crucial to influence wage discrimination (Jara, 2015). Inequality in education level signifies inability of an employee to possess enough skill and knowledge to perform a task. Apart from this, lack of traditional level of experience is also liable to affect scope of employability and can also fail to utilise potential of a worker (Cochrane, Pacheco and Li, 2017). Furthermore, assessment of impact of other factors such as gender and field experience is also essential to determine salary scale. For instance, knowledge and experience on Beta has been advantageous for employees to secure higher margin of salary while lack of this has led to low pay scale.

As the productive labour market of UK is liable to deliver opportunity for both experienced and apprentices to test knowledge and skills, discrimination in wage has been a major issue for business entities including Beta Technology to provide equal chances (Takeuchi et al. 2017). This has also promoted centralised economy while hinting toward issues of managerial decision making. Extensive research on impact of education on salary scale has presented that in a number of cases, employees having high potential and field experience are liable to receive low salary due to lack of educational qualification (Castellano, Musella and Punzo, 2019). This signifies lack of efficacy in HR practices and weak management and employment structure. In this context, focus on earning mobility and improving employment and wage structure is an essential concern for business entities (Lee, Green and Sissons, 2018).

In case of evaluating impact of education, it is also necessary to focus on gender discrimination that has been repeatedly reported to signify management decision making issues (Silva et al. 2018). Assessment of obtained data of 204 employees of Beta Technology presents that male employees of this companies are getting higher salaries than women despite of having similar level of education. In this regard, it is important to mention that apart from education, gender has played significant role in affecting HR practices and management decisions (Fidrmuc and Tena, 2018).

Hence, it can easily be interpreted that lack of focus on strengthening management structure and salary scale to reduce instances of discrimination. Beban and Trueman (2018) have pointed that availability of facility for students to work while pursuing educational courses has directed a great number of students to work as professionals in business corporations. In such cases, discrimination in salary scale on grounds of education level has often traced to indicate towards issues of managerial decisions. Hence, focus on reducing this wage discrimination and considering all factors including experience and practical knowledge of employees would be effective to resolve these issues and ensure holistic growth of business.

Conclusion

The findings of this report are premised on exploring impact of education on controlling wage discrimination. Concrete evaluation of this report presents that education has been a major factor in determining potential of workers.

Training and Education Programmes – Attempt to incorporate training and educational programmes through improving performance of Human Resource Management (HRM) department would be effective for Beta Technologies to reduce chances of discrimination in salary margin. It would also help to enhance potential of employees through improving level of productivity (Rienzo, 2017). Besides, adoption of improved HR practices can also ensure equal distribution of workload and would support to limit wage discrimination (Sarkar, 2017).

Following Legislative Instruction – Apart from developing effective HR practices, focus on compliance with legislative instructions would be effective for aforementioned company to reduce discrimination in wages. Focus on following guidelines of National Minimum Wage Act 1998 would be beneficial for this company to deliver equal opportunity to apprentices and skilled employees to utilise their potential (Legislation.gov.uk, 1998).

Reference List

Journals

Beban, A. and Trueman, N., 2018. Student workers: The unequal load of paid and unpaid work in the neoliberal university. New Zealand Sociology,  33(2), pp. 99-131.

Castellano, R., Musella, G. and Punzo, G., 2019. Exploring changes in the employment structure and wage inequality in Western Europe using the unconditional quantile regression. Empirica,  46(2), pp. 249-304.

Cochrane, B., Pacheco, G. and Li, C., 2017. Temporary-Permanent Wage Gap: Does Type of Work and Location in Distribution Matter? Australian Journal of Labour Economics,  20(2), pp. 125-147.

Fidrmuc, J. and Tena, J.D., 2018. UK national minimum wage and labor market outcomes of young workers. Economics,  12(5), pp. 1-28,28A.

Jara, H.X., 2015. The Effect of Job Insecurity on Labour Supply. Australian Journal of Labour Economics,  18(2), pp. 187-204.

Lee, N., Green, A. and Sissons, P., 2018. Low-pay sectors, earnings mobility and economic policy in the UK. Policy and Politics,  46(3), pp. 347-369.

Rienzo, C., 2017. Real wages, wage inequality and the regional cost-of-living in the UK. Empirical Economics,  52(4), pp. 1309-1335.

Sarkar, S., 2017. Employment polarization and over-education in Germany, Spain, Sweden and UK. Empirica,  44(3), pp. 435-463.

Silva, F., Vieira, J., Pimenta, A. and Teixeira, J., 2018. Duration of low-wage employment: a study based on a survival model. International Journal of Social Economics,  45(2), pp. 286-299.

Takeuchi, D.T., Dearing, T.C., Bartholomew, M.W. and Mcroy, R.G., 2018. Equality and Equity: Expanding Opportunities to Remedy Disadvantage. Generations,  42(2), pp. 13-19.

Website

Legislation.gov.uk, 1998. National Minimum Wage Act 1998. Viewed on 16/04/2019 <http://www.legislation.gov.uk/ukpga/1998/39/contents>

Prior Experience

5 12 0 2 5 9 6 11 12 0 5 0 11 5 5 4 10 3 10 11 10 16 0 4 11 20 2 2 0 4 6 0 5 9 1 0 5 3 12 3 11 10 8 1 0 6 7 0 8 13 7 0 5 12 6 6 3 3 11 0 10 5 5 7 5 11 5 10 20 0 0 12 16 20 11 3 8 0 10 4 9 4 11 1 11 10 16 4 9 0 8 10 3 5 0 3 0 10 8 0 6 9 3 4 6 6 5 6 7 2 10 13 11 20 0 5 3 10 0 11 5 6 11 11 7 10 6 0 4 20 10 11 0 0 5 10 7 20 11 0 10 5 11 2 2 0 5 2 7 0 0 5 10 4 11 0 0 5 9 2 13 6 2 12 0 0 0 5 16 0 5 12 5 3 10 3 10 0 0 7 13 12 2 5 1 0 0 4 3 10 0 6 16 11 11 11 0 11 10 10 2 0 0 11

Beta Experience

12 8 2 1 25 10 2 6 16 1 4 8 9 5 4 15 17 6 1 8 15 20 5 1 16 2 12 7 1 13 15 6 5 22 1 1 16 7 14 3 7 21 13 2 5 6 12 3 5 13 18 1 1 13 7 3 1 8 9 4 5 1 19 23 6 23 11 2 5 13 21 14 12 23 5 3 5 7 8 4 1 7 3 19 4 2 12 3 10 3 13 10 1 7 11 1 1 15 5 1 18 15 1 9 7 13 5 16 8 7 3 4 5 9 24 6 3 13 16 19 5 14 1 4 17 19 2 1 15 4 8 4 4 18 8 19 15 18 17 4 4 12 1 7 1 10 4 2 12 4 15 7 6 12 4 16 18 13 7 15 13 15 1 12 2 4 14 14 11 7 7 14 18 10 7 3 1 16 13 8 19 1 7 11 1 7 6 6 13 3 3 17 9 11 18 1 5 2 4 18 4 7 12 19

Education Level

4 6 4 4 8 4 6 4 6 4 6 0 4 6 0 6 4 4 4 4 8 4 4 4 6 4 2 4 4 6 4 0 6 4 6 2 4 4 8 2 4 4 4 6 2 6 4 4 4 6 4 0 6 4 4 6 6 4 4 6 0 6 4 4 4 4 2 6 6 6 2 4 4 4 4 4 4 4 4 4 4 6 6 6 8 4 4 4 4 8 4 6 0 4 4 4 4 2 2 2 4 6 4 4 4 6 6 4 6 2 4 4 4 6 4 6 4 6 4 6 0 4 8 4 4 6 4 0 4 4 4 4 2 6 4 6 2 0 4 6 4 4 4 6 4 2 6 4 6 2 8 4 2 4 4 2 4 4 6 2 4 6 0 6 4 6 6 4 8 6 4 4 4 8 4 4 4 4 6 4 4 4 4 2 4 4 6 4 4 6 4 4 4 4 4 4 4 4 6 4 4 2 6 4

Annual Salary

57700 76400 44000 41600 163900 72700 60300 63500 131200 39200 62900 26200 74500 64800 21600 81900 115400 57800 55800 76100 135700 140400 55 400 49700 134800 76900 28700 58800 43100 82400 80100 27000 58800 133100 53700 26700 81300 55400 139900 33200 75000 128200 76800 54200 32600 59200 74800 45500 46500 136300 86900 23900 52700 92700 59500 69400 46600 61700 88200 45000 52200 61400 87500 103700 54000 125100 45900 79300 108600 68200 65200 95600 103100 143500 78200 40200 60500 40500 73800 45300 61400 64800 75600 95800 126700 67000 102600 52000 76000 83000 80800 91100 30100 55700 51400 43800 25000 80600 39600 13400 88200 109100 34200 57800 68100 94900 63200 82700 85600 27100 69800 81300 78400 127300 93700 74400 48300 98900 73300 117300 37800 77400 111200 75300 96900 123600 55200 12400 73900 94100 74300 66900 12500 90200 59000 114700 71700 125500 100200 45400 72200 69500 67900 67500 31800 27800 60200 34500 87000 12500 122700 56200 56900 66000 76000 44100 78500 71800 80700 47800 105000 100700 18300 110600 36800 45500 71400 74300 160600 52500 65000 104500 85000 110200 80100 40000 55900 64600 68600 65100 111700 62000 55800 54600 37600 41200 49900 59400 65500 73200 30500 84800 95200 84900 102600 59000 44800 70500 83700 100000 39300 20400 74300 114500

Normal Probability Plot

0.24509803921568626 0.73529411764705888 1.225490196078431 1.7156862745098038 2.2058823529411766 2.6960784313725483 3.1862745098039214 3.6764705882352939 4.1666666666666661 4.6568627450980395 5.1470588235294095 5.6372549019607829 6.1274509803921555 6.617647058823529 7.1078431372549016 7.5980392156862742 8.0882352941176467 8.5784313725490193 9.0686274509803901 9.5588235294117609 10.049019607843135 10.539215686274506 11.029411764705879 11.519607843137255 12.009803921568626 12.500000000000002 12.990196078431373 13.480392156862745 13.970588235294118 14.460784313725492 14.950980392156863 15.441176470588234 15.931372549019605 16.421568627450984 16.911764705882351 17.401960784313729 17.892156862745093 18.382352941176467 18.872549019607838 19.362745098039213 19.852941176470591 20.343137254901954 20.833333333333325 21.323529411764703 21.813725490196081 22.303921568627455 22.794117647058826 23.284313725490197 23.774509803921561 24.264705882352938 24.754901960784316 25.245098039215687 25.735294117647058 26.225490196078432 26.715686274509796 27.205882352941174 27.696078431372548 28.186274509803923 28.67647058823529 29.166666666666668 29.656862745098046 30.147058823529417 30.637254901960787 31.127450980392158 31.617647058823533 32.107843137254896 32.598039215686271 33.088235294117652 33.578431372549012 34.068627450980379 34.558823529411754 35.049019607843128 35.539215686274503 36.029411764705884 36.519607843137244 37.009803921568626 37.5 37.990196078431367 38.480392156862742 38.970588235294109 39.460784313725476 39.950980392156858 40.441176470588225 40.931372549019606 41.421568627450981 41.911764705882334 42.401960784313715 42.892156862745104 43.382352941176471 43.872549019607831 44.362745098039213 44.85294117647058 45.343137254901961 45.833333333333329 46.323529411764696 46.81372549019607 47.303921568627437 47.794 117647058826 48.284313725490193 48.774509803921561 49.264705882352942 49.754901960784302 50.245098039215684 50.735294117647044 51.225490196078439 51.715686274509807 52.205882352941181 52.696078431372541 53.186274509803908 53.67647058823529 54.16666666666665 54.656862745098024 55.147058823529413 55.63725490196078 56.127450980392155 56.617647058823508 57.107843137254896 57.598039215686271 58.088235294117652 58.578431372549012 59.068627450980379 59.558823529411754 60.049019607843128 60.539215686274503 61.029411764705884 61.519607843137244 62.009803921568626 62.5 62.990196078431367 63.480392156862742 63.970588235294102 64.460784313725469 64.950980392156836 65.441176470588232 65.931372549019613 66.421568627450981 66.911764705882376 67.401960784313758 67.892156862745082 68.382352941176478 68.872549019607831 69.362745098039198 69.852941176470551 70.343137254901947 70.833333333333314 71.32352941176471 71.813725490196077 72.303921568627473 72.794117647058826 73.284313725490193 73.774509803921561 74.264705882352942 74.754901960784309 75.245098039215691 75.735294117647072 76.225490196078425 76.715686274509792 77.205882352941146 77.696078431372555 78.186274509803908 78.676470588235276 79.166666666666671 79.656862745098039 80.147058823529377 80.637254901960802 81.127450980392169 81.617647058823522 82.107843137254875 82.598039215686256 83.088235294117666 83.578431372548991 84.068627450980387 84.558823529411768 85.04901960784315 85.539215686274531 86.029411764705884 86.519607843137 265 87.009803921568633 87.5 87.990196078431353 88.480392156862735 88.970588235294102 89.460784313725469 89.950980392156836 90.441176470588232 90.931372549019613 91.421568627450981 91.911764705882376 92.401960784313758 92.892156862745082 93.382352941176478 93.872549019607831 94.362745098039198 94.852941176470551 95.343137254901947 95.833333333333314 96.32352941176471 96.813725490196077 97.303921568627445 97.794117647058826 98.284313725490193 98.774509803921561 99.264705882352942 99.754901960784309 12400 12500 12500 13400 18300 20400 21600 23900 25000 26200 26700 27000 27100 27800 28700 30100 30500 31800 32600 33200 34200 34500 36800 37600 37800 39200 39300 39600 40000 40200 40500 41200 41600 43100 43800 44000 44100 44800 45000 45300 45400 45500 45500 45900 46500 46600 47800 48300 49700 49900 51400 52000 52200 52500 52700 53700 54000 54200 54600 55200 55400 55400 55700 55800 55800 55900 56200 56900 57700 57800 57800 58800 58800 59000 59000 59200 59400 59500 60200 60300 60500 61400 61400 61700 62000 62900 63200 63500 64600 64800 64800 65000 65100 65200 65500 66000 66900 67000 67500 67900 68100 68200 68600 69400 69500 69800 70500 71400 71700 71800 72200 72700 73200 73300 73800 73900 74300 74300 74300 74400 74500 74800 75000 75300 75600 76000 76000 76100 76400 76800 76900 77400 78200 78400 78500 79300 80100 80100 80600 80700 80800 81300 81300 81900 82400 82700 83000 83700 84800 84900 85000 85600 86900 87000 87500 88200 88200 90200 91100 92700 93700 94100 94900 95200 95600 95800 96900 98900 100000 100200 100700 102600 102600 103100 103700 104500 105000 108600 109100 110200 110600 111200 111700 114500 114700 115400 117300 122700 123600 125100 125500 126700 127300 128200 131200 133100 134800 135700 136300 139900 140400 143500 160600 163900

Sample Percentile

Annual Salary (USD)

Normal Probability Plot

0.24509803921568626 0.73529411764705888 1.225490196078431 1.7156862745098038 2.2058823529411766 2.6960784313725483 3.1862745098039214 3.6764705882352939 4.1666666666666661 4.6568627450980395 5.1470588235294095 5.6372549019607829 6.1274509803921555 6.617647058823529 7.1078431372549016 7.5980392156862742 8.0882352941176467 8.5784313725490193 9.0686274509803901 9.5588235294117609 10.049019607843135 10.539215686274506 11.029411764705879 11.519607843137255 12.009803921568626 12.500000000000002 12.990196078431373 13.480392156862745 13.970588235294118 14.460784313725492 14.950980392156863 15.441176470588234 15.931372549019605 16.421568627450984 16.911764705882351 17.401960784313729 17.892156862745093 18.382352941176467 18.872549019607838 19.362745098039213 19.852941176470591 20.343137254901954 20.833333333333325 21.323529411764703 21.813725490196081 22.303921568627455 22.794117647058826 23.284313725490197 23.774509803921561 24.264705882352938 24.754901960784316 25.245098039215687 25.735294117647058 26.225490196078432 26.715686274509796 27.205882352941174 27.696078431372548 28.186274509803923 28.67647058823529 29.166666666666668 29.656862745098046 30.147058823529417 30.637254901960787 31.127450980392158 31.617647058823533 32.107843137254896 32.598039215686271 33.088235294117652 33.578431372549012 34.068627450980379 34.558823529411754 35.049019607843128 35.539215686274503 36.029411764705884 36.519607843137244 37.009803921568626 37.5 37.990196078431367 38.480392156862742 38.970588235294109 39.460784313725476 39.950980392156858 40.441176470588225 40.931372549019606 41.421568627450981 41.911764705882334 42.401960784313715 42.892156862745104 43.382352941176471 43.872549019607831 44.362745098039213 44.85294117647058 45.343137254901961 45.833333333333329 46.323529411764696 46.81372549019607 47.303921568627437 47.794 117647058826 48.284313725490193 48.774509803921561 49.264705882352942 49.754901960784302 50.245098039215684 50.735294117647044 51.225490196078439 51.715686274509807 52.205882352941181 52.696078431372541 53.186274509803908 53.67647058823529 54.16666666666665 54.656862745098024 55.147058823529413 55.63725490196078 56.127450980392155 56.617647058823508 57.107843137254896 57.598039215686271 58.088235294117652 58.578431372549012 59.068627450980379 59.558823529411754 60.049019607843128 60.539215686274503 61.029411764705884 61.519607843137244 62.009803921568626 62.5 62.990196078431367 63.480392156862742 63.970588235294102 64.460784313725469 64.950980392156836 65.441176470588232 65.931372549019613 66.421568627450981 66.911764705882376 67.401960784313758 67.892156862745082 68.382352941176478 68.872549019607831 69.362745098039198 69.852941176470551 70.343137254901947 70.833333333333314 71.32352941176471 71.813725490196077 72.303921568627473 72.794117647058826 73.284313725490193 73.774509803921561 74.264705882352942 74.754901960784309 75.245098039215691 75.735294117647072 76.225490196078425 76.715686274509792 77.205882352941146 77.696078431372555 78.186274509803908 78.676470588235276 79.166666666666671 79.656862745098039 80.147058823529377 80.637254901960802 81.127450980392169 81.617647058823522 82.107843137254875 82.598039215686256 83.088235294117666 83.578431372548991 84.068627450980387 84.558823529411768 85.04901960784315 85.539215686274531 86.029411764705884 86.519607843137 265 87.009803921568633 87.5 87.990196078431353 88.480392156862735 88.970588235294102 89.460784313725469 89.950980392156836 90.441176470588232 90.931372549019613 91.421568627450981 91.911764705882376 92.401960784313758 92.892156862745082 93.382352941176478 93.872549019607831 94.362745098039198 94.852941176470551 95.343137254901947 95.833333333333314 96.32352941176471 96.813725490196077 97.303921568627445 97.794117647058826 98.284313725490193 98.774509803921561 99.264705882352942 99.754901960784309 12400 12500 12500 13400 18300 20400 21600 23900 25000 26200 26700 27000 27100 27800 28700 30100 30500 31800 32600 33200 34200 34500 36800 37600 37800 39200 39300 39600 40000 40200 40500 41200 41600 43100 43800 44000 44100 44800 45000 45300 45400 45500 45500 45900 46500 46600 47800 48300 49700 49900 51400 52000 52200 52500 52700 53700 54000 54200 54600 55200 55400 55400 55700 55800 55800 55900 56200 56900 57700 57800 57800 58800 58800 59000 59000 59200 59400 59500 60200 60300 60500 61400 61400 61700 62000 62900 63200 63500 64600 64800 64800 65000 65100 65200 65500 66000 66900 67000 67500 67900 68100 68200 68600 69400 69500 69800 70500 71400 71700 71800 72200 72700 73200 73300 73800 73900 74300 74300 74300 74400 74500 74800 75000 75300 75600 76000 76000 76100 76400 76800 76900 77400 78200 78400 78500 79300 80100 80100 80600 80700 80800 81300 81300 81900 82400 82700 83000 83700 84800 84900 85000 85600 86900 87000 87500 88200 88200 90200 91100 92700 93700 94100 94900 95200 95600 95800 96900 98900 100000 100200 100700 102600 102600 103100 103700 104500 105000 108600 109100 110200 110600 111200 111700 114500 114700 115400 117300 122700 123600 125100 125500 126700 127300 128200 131200 133100 134800 135700 136300 139900 140400 143500 160600 163900

Sample Percentile

Annual Salary (USD)

Normal Probability Plot

0.24509803921568626 0.73529411764705888 1.225490196078431 1.7156862745098038 2.2058823529411766 2.6960784313725483 3.1862745098039214 3.6764705882352939 4.1666666666666661 4.6568627450980395 5.1470588235294095 5.6372549019607829 6.1274509803921555 6.617647058823529 7.1078431372549016 7.5980392156862742 8.0882352941176467 8.5784313725490193 9.0686274509803901 9.5588235294117609 10.049019607843135 10.539215686274506 11.029411764705879 11.519607843137255 12.009803921568626 12.500000000000002 12.990196078431373 13.480392156862745 13.970588235294118 14.460784313725492 14.950980392156863 15.441176470588234 15.931372549019605 16.421568627450984 16.911764705882351 17.401960784313729 17.892156862745093 18.382352941176467 18.872549019607838 19.362745098039213 19.852941176470591 20.343137254901954 20.833333333333325 21.323529411764703 21.813725490196081 22.303921568627455 22.794117647058826 23.284313725490197 23.774509803921561 24.264705882352938 24.754901960784316 25.245098039215687 25.735294117647058 26.225490196078432 26.715686274509796 27.205882352941174 27.696078431372548 28.186274509803923 28.67647058823529 29.166666666666668 29.656862745098046 30.147058823529417 30.637254901960787 31.127450980392158 31.617647058823533 32.107843137254896 32.598039215686271 33.088235294117652 33.578431372549012 34.068627450980379 34.558823529411754 35.049019607843128 35.539215686274503 36.029411764705884 36.519607843137244 37.009803921568626 37.5 37.990196078431367 38.480392156862742 38.970588235294109 39.460784313725476 39.950980392156858 40.441176470588225 40.931372549019606 41.421568627450981 41.911764705882334 42.401960784313715 42.892156862745104 43.382352941176471 43.872549019607831 44.362745098039213 44.85294117647058 45.343137254901961 45.833333333333329 46.323529411764696 46.81372549019607 47.303921568627437 47.794 117647058826 48.284313725490193 48.774509803921561 49.264705882352942 49.754901960784302 50.245098039215684 50.735294117647044 51.225490196078439 51.715686274509807 52.205882352941181 52.696078431372541 53.186274509803908 53.67647058823529 54.16666666666665 54.656862745098024 55.147058823529413 55.63725490196078 56.127450980392155 56.617647058823508 57.107843137254896 57.598039215686271 58.088235294117652 58.578431372549012 59.068627450980379 59.558823529411754 60.049019607843128 60.539215686274503 61.029411764705884 61.519607843137244 62.009803921568626 62.5 62.990196078431367 63.480392156862742 63.970588235294102 64.460784313725469 64.950980392156836 65.441176470588232 65.931372549019613 66.421568627450981 66.911764705882376 67.401960784313758 67.892156862745082 68.382352941176478 68.872549019607831 69.362745098039198 69.852941176470551 70.343137254901947 70.833333333333314 71.32352941176471 71.813725490196077 72.303921568627473 72.794117647058826 73.284313725490193 73.774509803921561 74.264705882352942 74.754901960784309 75.245098039215691 75.735294117647072 76.225490196078425 76.715686274509792 77.205882352941146 77.696078431372555 78.186274509803908 78.676470588235276 79.166666666666671 79.656862745098039 80.147058823529377 80.637254901960802 81.127450980392169 81.617647058823522 82.107843137254875 82.598039215686256 83.088235294117666 83.578431372548991 84.068627450980387 84.558823529411768 85.04901960784315 85.539215686274531 86.029411764705884 86.519607843137 265 87.009803921568633 87.5 87.990196078431353 88.480392156862735 88.970588235294102 89.460784313725469 89.950980392156836 90.441176470588232 90.931372549019613 91.421568627450981 91.911764705882376 92.401960784313758 92.892156862745082 93.382352941176478 93.872549019607831 94.362745098039198 94.852941176470551 95.343137254901947 95.833333333333314 96.32352941176471 96.813725490196077 97.303921568627445 97.794117647058826 98.284313725490193 98.774509803921561 99.264705882352942 99.754901960784309 12400 12500 12500 13400 18300 20400 21600 23900 25000 26200 26700 27000 27100 27800 28700 30100 30500 31800 32600 33200 34200 34500 36800 37600 37800 39200 39300 39600 40000 40200 40500 41200 41600 43100 43800 44000 44100 44800 45000 45300 45400 45500 45500 45900 46500 46600 47800 48300 49700 49900 51400 52000 52200 52500 52700 53700 54000 54200 54600 55200 55400 55400 55700 55800 55800 55900 56200 56900 57700 57800 57800 58800 58800 59000 59000 59200 59400 59500 60200 60300 60500 61400 61400 61700 62000 62900 63200 63500 64600 64800 64800 65000 65100 65200 65500 66000 66900 67000 67500 67900 68100 68200 68600 69400 69500 69800 70500 71400 71700 71800 72200 72700 73200 73300 73800 73900 74300 74300 74300 74400 74500 74800 75000 75300 75600 76000 76000 76100 76400 76800 76900 77400 78200 78400 78500 79300 80100 80100 80600 80700 80800 81300 81300 81900 82400 82700 83000 83700 84800 84900 85000 85600 86900 87000 87500 88200 88200 90200 91100 92700 93700 94100 94900 95200 95600 95800 96900 98900 100000 100200 100700 102600 102600 103100 103700 104500 105000 108600 109100 110200 110600 111200 111700 114500 114700 115400 117300 122700 123600 125100 125500 126700 127300 128200 131200 133100 134800 135700 136300 139900 140400 143500 160600 163900

Sample Percentile

Annual Salary (USD)

Number of Employees

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 95 96 97 98 99 100 101 102 103 104 105 106 107 108 109 110 111 112 113 114 115 116 117 118 119 120 121 122 123 124 125 126 127 128 129 130 131 132 133 134 135 136 137 138 139 140 141 142 143 144 145 146 147 148 149 150 151 152 153 154 155 156 157 158 159 160 161 162 163 164 165 166 167 168 169 170 171 172 173 174 175 176 177 178 179 180 181 182 183 184 185 186 187 188 189 190 191 192 193 194 195 196 197 198 199 200 201 202 203 204

Gender of Employees

1 0 0 1 0 1 1 0 1 0 0 1 0 1 1 0 1 0 1 1 1 0 0 1 0 1 0 0 1 0 1 1 1 0 0 1 0 1 1 0 1 0 1 1 0 0 1 0 1 0 0 1 1 1 1 0 1 0 0 1 1 0 1 1 1 0 1 0 1 1 0 1 1 1 0 1 1 1 1 1 0 1 1 0 0 0 1 0 1 1 1 1 0 1 1 0 1 0 1 0 1 0 1 1 0 0 1 1 0 1 0 0 0 0 0 0 0 1 0 1 1 1 1 0 0 0 0 1 1 1 1 1 1 0 1 1 0 0 1 1 0 1 0 0 1 1 1 1 1 1 0 1 0 1 0 1 0 1 1 1 0 0 1 0 0 1 1 1 0 1 0 0 1 1 0 1 1 1 1 1 1 1 0 0 0 1 1 0 1 1 1 1 1 1 1 1 0 0 0 1 1 1 0 0

Age of Employees

39 44 24 25 56 41 33 37 51 23 31 27 47 35 29 46 50 30 34 42 51 63 28 32 55 45 34 33 23 40 48 27 36 58 31 21 47 35 52 29 42 60 50 33 26 38 44 25 37 53 46 20 34 60 36 41 33 29 48 43 61 30 36 48 29 26 49 28 44 48 50 48 30 41 35 28 33 61 53 48 47 48 55 32 60 50 49 22 51 22 47 41 24 64 43 22 59 32 45 47 29 61 57 65 34 54 30 39 32 24 40 52 28 53 43 30 46 38 28 46 30 43 29 48 42 18 35 22 44 47 34 37 49 32 37 29 24 43 54 26 47 31 33 42 34 59 43 30 45 50 23 44 48 47 20 31 30 42 25 24 36 32 27 55 36 22 25 47 43 53 38 39 35 23 43 33 44 33 31 36 45 45 39 45 25 34 53 35 52 33 49 59 35 44 61 43 30 32 57 44 44 45 43 33

3