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> APA: LINEAR REGRESSION
>A bivariate regression was conducted to examine how well Burnout could predict job satisfaction. A scatterplot showed that the relationship between burnout and job satisfaction was negative and linear and did not reveal any bivariate outliers. The correlation between burnout and job satisfaction was statistically significant, r(000)=.00, p<.000. The regression equation for predicting job satisfaction from burnout was y ̂ = 78.386
>-.567(x). The r^2 for this equation was .164; that is, 16.4% of the variance in job station was predictable from the level of burnout. This is a moderately strong relationship (Cohen, 1998). The bootstrapped 95% confidence interval* for the slope to predict job satisfaction from burnout ranges from -0.00 to -0.00; thus, for each unit of burnout increase, job satisfaction decreases by about 1.8 to 2.5 points.
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GGraph
Notes
Output Created | 18-JUL-2024 22:11:43 | |
Input | Data | /Users/carlosvilladiego/ Downloads/job_satisfacti on.sav |
Active Dataset | DataSet1 | |
Filter | <none> | |
Weight | <none> | |
Split File | <none> | |
N of Rows in Working Data File | 218 | |
Syntax | GGRAPH /GRAPHDATASET NAME="graphdataset" VARIABLES=Burnout Satisfaction MISSING=LISTWISE REPORTMISSING=NO /GRAPHSPEC SOURCE=INLINE /FITLINE TOTAL=NO SUBGROUP=NO. BEGIN GPL GUIDE: axis(dim(1), label("Burnout")) GUIDE: axis(dim(2), label("Satisfaction")) GUIDE: text.title(label ("Scatter Plot of Satisfaction by Burnout")) ELEMENT: point (position (Burnout*Satisfaction)) END GPL. | |
Resources | Processor Time | 00:00:01.02 |
Elapsed Time | 00:00:01.00 |
[DataSet1] /Users/carlosvilladiego/Downloads/job_satisfaction.sav
y=78.39-0.57*x
R2 Linear = 0.164
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Regression
Output Created | 18-JUL-2024 22:23:01 | |
Comments | ||
Input | Data | /Users/carlosvilladiego/ Downloads/job_satisfacti on.sav |
DataSet1 | ||
Filter | <none> | |
Weight | <none> | |
Split File | <none> | |
N of Rows in Working Data File | 218 | |
Missing Value Handling | Definition of Missing | User-defined missing values are treated as missing. |
Cases Used | Statistics are based on cases with no missing values for any variable used. |
Syntax | REGRESSION /DESCRIPTIVES MEAN STDDEV CORR SIG N /MISSING LISTWISE /STATISTICS COEFF OUTS CI(95) R ANOVA /CRITERIA=PIN(.05) POUT(.10) TOLERANCE(. 0001) /NOORIGIN /DEPENDENT Satisfaction /METHOD=ENTER Burnout /SCATTERPLOT= (*ZRESID ,*ZPRED) /RESIDUALS DURBIN HISTOGRAM(ZRESID) NORMPROB(ZRESID) /CASEWISE PLOT (ZRESID) OUTLIERS(3). | |
Resources | Processor Time | 00:00:00.62 |
Elapsed Time | 00:00:01.00 | |
Memory Required | 3328 bytes | |
Additional Memory Required for Residual Plots | 896 bytes |
Mean | Std. Deviation | N | |
Satisfaction | 66.16 | 8.825 | 218 |
Burnout | 21.57 | 6.305 | 218 |
Satisfaction | Burnout | ||
Pearson Correlation | Satisfaction | 1.000 | -.405 |
Burnout | -.405 | 1.000 | |
Sig. (1-tailed) | Satisfaction | . | <.001 |
Burnout | .000 | . | |
N | Satisfaction | 218 | 218 |
Burnout | 218 | 218 |
Variables Model Entered | Variables Removed | Method | |
1 | Burnoutb | . | Enter |
Model R | R Square | Adjusted R Square | Std. Error of the Estimate | Durbin-Watson | |
1 | .405a | .164 | .160 | 8.088 | 2.009 |
Model Sum of Squares | df | Mean Square | F | Sig. | ||
1 | Regression | 2771.029 | 1 | 2771.029 | 42.359 | <.00 1b |
Residual | 14130.351 | 216 | 65.418 | |||
Total | 16901.381 | 217 |
Unstandardized Coefficients | Standardized Coefficients Beta | t | Sig. | |||
Model B | Std. Error | |||||
1 | (Constant) | 78.386 | 1.957 | 40.062 | <.001 | |
Burnout | -.567 | .087 | -.405 | -6.508 | <.001 |
-.395
-.738
82.242
74.529
Model
1 (Constant) Burnout
95.0% Confidence Interval for B Lower Bound Upper Bound
Case Number Std. Residual | Satisfaction | Predicted Value | Residual | |
97 | -3.118 | 39 | 64.22 | -25.216 |
217 | 4.128 | 84 | 50.61 | 33.387 |
Minimum | Maximum | Mean | Std. Deviation | N | |
Predicted Value | 50.61 | 73.85 | 66.16 | 3.573 | 218 |
Residual | -25.216 | 33.387 | .000 | 8.069 | 218 |
Std. Predicted Value | -4.351 | 2.152 | .000 | 1.000 | 218 |
Std. Residual | -3.118 | 4.128 | .000 | .998 | 218 |
Charts
Mean = 7.91E-16
60 Std. Dev. = 0.998
N = 218
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