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SPSS Portfolio
Brittany Murray
BUSA 2182
MWF 1:00pm-1:50pm
Table Of Contents
I) SPSS Computer Lab Assignment # 1 – Frequency Distribution
a) Cover Page
b) Explanatory Paragraph
c) Appendix
II) SPSS Computer Lab Assignment # 2 – Stem-and-Leaf Plot
a) Cover Page
b) Explanatory Paragraph
c) Appendix
III) SPSS Computer Lab Assignment # 3 – Multiple Regression
a) Cover Page
b) Explanatory Paragraph
c) Appendix
IV) SPSS Computer Lab Assignment # 4 – Multiple Regression (Stepwise and Entry)
a) Cover Page
b) Explanatory Paragraph # 1 (Stepwise Regression)
c) Explanatory Paragraph # 2 (Correlation Matrix)
d) Conceptual Model (Figure 1)
e) Correlation Matrix (Table 1)
f) Regression Output Table (Table 2)
g) Appendix
Table of Contents (Continued)
V) SPSS Computer Lab Assignment # 5 – Multiple Regression (Entry)
a) Cover Page
b) Explanatory Paragraph # 1 (Regression)
c) Explanatory Paragraph # 2 (Correlation Matrix)
d) Conceptual Model (Figure 1)
e) Zero-Order Correlation Matrix (Table 1)
f) Descriptive Statistics (Table 2)
g) Regression Output Table (Table 3)
h) Appendix
VI) SPSS Computer Lab Assignment # 6 – One-Way ANOVA (Gender)
a) Cover Page
b) Explanatory Paragraph
c) ANOVA Output Table (Table 1)
d) Appendix
VII) SPSS Computer Lab Assignment # 7 – One-Way ANOVA (League)
a) Cover Page
b) Explanatory Paragraph
c) ANOVA Output Table (Table 1)
d) Appendix
Table of Contents (Continued)
VIII) SPSS Computer Lab Assignment # 8 – Regression Analysis
a) Cover Page
b) Explanatory Paragraph # 1 (Regression)
c) Explanatory Paragraph # 2 (Correlation Matrix)
d) Conceptual Model (Figure 1)
e) Correlation Matrix (Table 1)
f) Regression Output Table (Table 2)
g) Appendix
IX) SPSS Computer Lab Assignment # 9 – T-Test Analysis
a) Cover Page
b) Explanatory Paragraph # 1 (T-Tests)
c) Explanatory Paragraph # 2 (Correlation Matrix)
d) Correlation Matrix (Table 1)
e) Appendix
X) SPSS Computer Lab Assignment # 10 – Chi-Square Test
a) Cover Page
b) Explanatory Paragraph
c) Appendix
SPSS Computer Lab Assignment #1– Frequency Distribution
Brittany Murray
BUSA 2182
MWF 01:00pm-1:50pm
Explanatory Paragraph for Lab #1
A Frequency distribution was created using Group Status, Attachment, Situational
Involvement, Enduring Involvement, Identity Salience, Satisfaction, Attendance, Gender and
Salary. The skewness for Attachment, Situational Involvement, Enduring Involvement, Identity
Salience, Satisfaction, Attendance, and Salary are unacceptable. However, Gender is acceptable.
For the Kurtosis value the of Attachment is acceptable but the values of Situational
Involvement, Enduring Involvement, Identity Salience, Satisfaction, Attendance, and Salary are
unacceptable.
SPSS Computer Lab Assignment #2– Stem-and-Leaf Plot
Brittany Murray
BUSA 2182
MWF 1:00pm-1:50pm
Explanatory Paragraph for Lab #2
A Stem-and-Leaf Plot Analysis was conducted using the following variables: Group Status, Attachment,
Situational Involvement, Enduring Involvement, Identity Salience, Satisfaction, and Salary. The skewness for
Attachment, Enduring Involvement, Identity Salience, Satisfaction, and Salary were positive for the Steam-and-
Leaf plot; whereas for Situational Involvement, its Stem-And-Leaf plot was negative.
SPSS Computer Lab Assignment #3– Multiple Regression
Brittany Murray
BUSA 2182 MWF 01:00pm-1:50pm
Explanatory Paragraph for Lab #3
Ŷ= 46.471 + .818 Enduring Involvement -.803 Satisfaction
A regression analysis was conducted with Situational Involvement as the endogenous variable and
Attachment, Attendance, Enduring Involvement, Identity Salience, and Satisfaction as the exogenous variables.
The regression model was statistically significant (F=55.848, p=.000). Enduring Involvement and Satisfaction
had significant factors however; Attachment, Attendance, and Identity Salience was not acceptable. The model
fit index, the coefficient of determination (R²), was 0.814; meaning 81.4 percent of the variation in Enduring
Involvement and Situation. The coefficient of correlation (r) indicated a strong relationship between the
predictors and Enduring Involvement (r= .902). The adjusted R², which considers the number of predictors and
the sample size, was 0.814, which indicated that extraneous predicator’s were included in the model. The
standard error of the estimate was 3.05388; the prediction equation was performing satisfactorily.
SPSS Computer Lab Assignment #4 – Multiple Regression (Stepwise and Entry)
Brittany Murray
BUSA 2182
MWF 1:00pm-1:50pm
Explanatory Paragraph 1 for Lab #4
Ŷ= .178+ .957 Attendance +.182 Attachment -.434 Satisfaction
A regression analysis was conducted with Identity Salience as the dependent and Attendance,
Satisfaction, Enduring Involvement, Attachment, and Situational Involvement as the independent variables.
Overall the statistically significant (F= 7.185, p= .009). Attendance, Attachment and Satisfactory were
significant predictors of Identity Salience. However, Enduring Involvement, and Situational Involvement were
not significant predicators of Identity Salience. The model fit index, the coefficient of determination (R²), was
(0.775); meaning 75.7 percent of the variation can be explained by Attendance, Attachment, and Satisfaction.
The coefficient of correlation (r) indicated a strong relationship between the predicators and Identity Salience
(r= .886). The adjusted R², which considers a number of predicators and the sample size, was .775, which
indicated extraneous predictors were not included in the model. The standard error of the estimate was 1.79673;
the prediction equation was satisfactorily.
Explanatory Paragraph 2 for Lab #4
A bivarte correlation analysis was conducted using Identity Salience as the dependent variable and Attendance,
Satisfaction, Enduring Involvement, Attachment, and Situational Involvement as the independent variables.
Satisfaction, Attachment, and Attendance were positively correlated with Identity Salience. However, Enduring
Involvement and Situational Involvement were negatively correlated to Identity Salience.
Figure 1: A Conceptual Model of Attendance (Lab 4)
Attendance
Satisfaction
Enduring Involvement
Attachment
Situational Involvement
Identity Salience
Table 1: Means, Standard Deviations, and Zero-Order Correlations (Lab 4)
Variables Means S.D. 1 2 3 4 5 6
Identity Salience 10.87 3.79
Attendance 10.27 3.13 .807**
Satisfaction 10.85 2.81 .645** .880**
Enduring Involvement 33.34 7.70 .493** .803** .149**
Attachment
Situational Involvement
30.64
54.57
9.41
6.81
.784**
-.153**
.655*
-.472**
.602**
.535**
.806**
.618**
0.143**
*Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
Table 2: Regression Analysis with Attendance, Attachment and Satisfactory as the Predicator Variables, (n= ) (Lab 4)
Independent Variables Beta T-Value Tolerance P-Value
(Constant) .629 .532
Attendance .767 5.645 .170 .000**
Attachment .180 2.342 .091 .023**
Satisfaction -.473 -2.582 .180 .541**
R-Squared .786
*Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
SPSS Computer Lab Assignment #5– Multiple Regression (Entry)
Brittany Murray
BUSA 2182-02
MWF 1:00pm-1:50pm
Explanatory Paragraph 1 for Lab #5
Ŷ= 3.461+.343 Identity Salience +.529 Satisfaction
A regression analysis was conducted with Attendance as the dependent and Identity
Salience, Attachment, Enduring Involvement, Satisfaction and Situational Involvement as
independent variables. Overall the statistically significant (F= 97.887, p= .000). Identity Salience
and Satisfaction were significant predictors of Attendance. However, Attachment, Enduring
Involvement, and Situational Involvement were not significant predicators of the significant
predicator. The model fit index, the coefficient of determination (R²), was (.884); meaning 88.4
percent of the variation can be explained by Identity Salience and Satisfaction. The coefficient of
correlation (r) indicated a strong relationship between the predicators and Identity Salience (r=
.940). The adjusted R², which considers a number of predicators and the sample size, was .884,
which indicated extraneous predictors were not included in the model. The standard error of the
estimate was 1.10507; the prediction equation was satisfactorily.
Explanatory Paragraph 2 for Lab #5
A bivarte correlation analysis was conducted using Attendance as the dependent variable and
Identity Salience, Attachment, Enduring Involvement, Satisfaction and Situational as the
independent variables. Identity Salience and Satisfaction were positively correlated with
Attendance. However, However, Attachment, Enduring Involvement, and Situational
Involvement were not were correlated to Attendance.
Figure 1: A Conceptual Model of Attendance (Lab 5)
Identity Salience
Attachment
Enduring Involvement
Satisfaction
Situational Involvement
Attendance
Table 1: Means, Standard Deviations, and Zero-Order Correlations (Lab 5)
Variables Means S.D. 1 2 3 4 5 6
Attendance 10.27 3.12
Identity Salience 10.87 3.78 .807**
Attachment 30.64 9.41 .665** .784**
Enduring Involvement 33.34 7.70 .226* .493 .806** .149 .618
Satisfaction
Situational Involvement
10.85
57.54
2.81
6.81
.880**
-.472
.644
-.153
.602
.143
.149
.618
-5.35
-.535
* Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
Table-2: Descriptive Statistics (Lab 5)
Variables Means S.D.
Attendance 10.27 3.12
Identity Salience 10.87 3.78
Attachment 30.64 9.41
Enduring Involvement 33.34 7.70
Satisfaction 10.85 2.81
Situational Involvement 57.54 6.81
Table 3: Regression Analysis with Attendance as the Criterion Variable. Attachment, Enduring Involvement, Satisfaction, and Identity
Salience were the Predictor Variables, (n=70) (Lab 5)
* Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
Independent Variables
(Constant)
Identity Salience
Attachment
Enduring Involvement
Satisfaction
Situational Involvement
Beta
.807
.152
-.103
.476
-.112
T-Value
4.43
11.28
5.46
-.733
5.48
-1.15
Tolerance
1.000
.314
.092
.240
.190
P-Value
.000
.138
.000
.466
.000
.253
SPSS Computer Lab Assignment #6--One-Way ANOVA (Gender)
Brittany Murray
BUSA 2182-02
MWF 1:00pm-1:50pm
Explanatory Paragraph for Lab #6
A One-Way ANOVA test was conducted using Wages as the factor variable and Education, Female,
Married, and Age as dependent variable. The Omnibus F-Test for Wide Variety of Food, and Friendly
Employees Rank are not significant. However, the Omnibus F-Test was in favor of Friendly Employees,
Competitive Prices and Competent Employees. The Contrast tests showed that Females reported significantly
higher scores in the areas of Friendly Employees and Competitive Prices. But Males reported slightly higher
scores in the area of Wide Variety of Food and Employees Rank.
Table-1: Results of One-Way ANOVA Testing Procedure for Gender, (n = 50) (Lab 6)
Factor T-Value P-Value
Friendly Employees -4.67 .000*
Competitive Prices 2.58 .006**
Competent Employees -5.92 .000*
Wide Variety of Food -.067 .947
Friendly Employees Rank -1.02 .311
* Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
SPSS Computer Lab Assignment #7--One-Way ANOVA (League)
Brittany Murray
BUSA 2182-02
MWF 1:00pm-1:50pm
Explanatory Paragraph for Lab #7
A One-Way ANOVA Analysis was conducted using Salary, Wins, ERA, Stolen and Size
as dependent factors and League as the factor variable. None of the Predicator Values were
statically significant, however, Wins has the highest significant value with Salary falling slightly
below it leaving ERA with the lowest value. As stated earlier, the Omnibus F-Test also reports
there are no statically significant values. But when observing the Contrast Analysis, the National
League Baseball has higher scores in the areas of ERA and Stolen compared to the American
League Baseball has higher scores in the areas of Salary, Wins, and Size.
Table-1: Results of One-Way ANOVA Testing Procedure for the Categorical Variables, (n = 30) (Lab 7)
Factor T-Value P-Value
Salary -.400 .692
Wins -.284 .779
ERA 1.15 .260
Stolen 1.12 .271
Size -1.11 .275
SPSS Computer Lab Assignment #8– Regression Analysis
Brittany Murray
BUSA 2182-02
MWF 1:00pm-1:50pm
Explanatory Paragraph 1 for Lab #8
Ŷ= -17058.77 + 2801.52 Education -11031.273 Female +337.015Age
A Regression Analysis was conducted with Wages as the dependent variable and Education, South,
Family, Married, and Age as independent variables. The Regression Model was statically significant (F=
11.288, p= .000) based off of the Omnibus F-Test. The Coefficient of Determination (R²), .375 based off of the
model fit index. This means 37.5 percent of the Variation in Wages can be explained by Education, Female, and
Age. The Coefficient of Correlation (r) is .613 in which is a positive relationship between the predicators and
wages. However, the negative predicator to Wages is Female whereas the positive ones are Education and age.
The Adjusted R² is .342 and indicates that there are no Extraneous Predictors included in the model. The
Standard Error of Estimate is 13747.707 and the Multi-collinearly does not appear due to the coefficient values
of Education, Female, and Age being above average. R²
Explanatory Paragraph 2 for Lab #8
The bivariate Correlation Analysis conducted consisted of Wages as the dependent variable and
Education, South, Female, Married, and Age as independent variables. Education, Female, and Age correlate
with Wages however, South and Married unacceptable.
Figure 1: Conceptual Model of Wages (Lab #8)
Female
South
Education
Married
Wages
Age
Table 1: Means, Standard Deviations, and Zero-Order Correlations, (n = 100). (Lab 8)
* Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
Variables Means S.D. 1 2 3 4 5 6 7
(Constant)
Wages
Education
30833.46
12.73
16947.097
2.79
1.000
408**
1.000
South .33 .473 -.081 -2.76 1.000
Female .47 .502 .356 -.082 .021
Married .67 .473 .248 .024 -.005 -.021
Age 39.11 12.57 .167 -.253 -.079 .037 .365 1.000
Table 2: Regression Analysis with Wages as the Dependent Variable and Education, South, Female, Married, Union and Age as the
Independent Variables, (n=100) (Lab 8)
* Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
Independent Variables
(Constant)
Education
South
Female
Married
Age
R-Squared
Beta
.462
.073
-.327
.140
.250
.375
T-Value
-1.73
5.14
.852
-3.98
1.57
.008
Tolerance
.827
.896
.992
.848
.774
P-Value
.086
.000
.397
.000
.118
.008
SPSS Computer Lab Assignment #9– Chi-Square Test
Brittany Murray
BUSA 2182
MWF 01:00pm-1:50pm
Explanatory Paragraph 1 for Lab #9
For the Independent Samples T-Test, Age, Experience, and Wages were used as test variables while
Married was used as the grouping variable. Experience and Age were statically significantly at the value of .01
percent. Wages has a significant value of .013.
Explanatory Paragraph 2 for Lab #9
A Bivariate Correlation Analysis was conducted using Age, Experience, and Wages as test variables and
Married grouping variable. Age and Education are positively and significantly correlated with the value of .01
percent. However, Age is unacceptable compared to wages whereas Education is acceptable. Wage is not
correlated with Married and significantly related at the .013 value.
Table 1: Means, Standard Deviations, and Zero-Order Correlations (Lab 9)
Variables Means S.D. 1 2 3 4
Age 39.11 12.572
Experience 20.38 13.550 .980**
Wages 30833.46 16947.097 .167 .071
Married .67 .473 .365** .334** .248
*Correlation is significant at the 0.05 level (2-tailed)
** Correlation is significant at the 0.01 level (2-tailed)
SPSS Computer Lab Assignment #10– T-Test Analysis
Brittany Murray
BUSA 2182
MWF 01:00pm-1:50pm
Explanatory Paragraph for Lab #10
A Chi-Square Analysis was conducted using Gender as the Row and Ruworking as the column. Person
Chi-Square indicated that the variables were Non-Significant and no Gender Differences were observed.