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Summary MVDA SPSS Cheatsheet

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Weekly SPSS assignments and answers. Steps to take for the MVDA SPSS Exam.

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June 17, 2021
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SPSS CHEATSHEET

, WEEK 1 – MRA
EXERCISE 1.1
Reminder: Y (dependent variable) is regressed on X (predictor/independent variable)!
Perform a Linear Regression of Y on X
Always check for outlier before by sorting “Descending” COO_1  should be <1
COO_1  Cook’s D

Use the file MVDA_MRA_1.sav. In a study with middle-class children (11-13
years old), educational psychologists investigated whether academic
performance (GPA) (Y/dependent variable) can be predicted IQ(X1),
age(X2), gender(X3) and/or self-concept(X4).

Calculate the Pearson correlations between the five variables.  Analyze
 Correlate  Bivariate  Put all variables into “Variables”. Look at
“Correlations” table.

a) What is the sample size N?  Look at “Correlations” table  “N”
b) Does it make sense to perform a linear regression of GPA on IQ, age,
gender and/or self-concept?  Look at “Correlations” table  “Pearson
Correlation”
c) Which variable is likely to be a good predictor of GPA?  Look at
“Correlations” table  “Sig (2-tailed)”  should be < .001

Next, perform a linear regression of GPA (Y/dependent) on IQ(X1),
age(X2), gender(X3) and self-concept(X4). In Statistics, ask for part and
partial correlations, and collinearity diagnostics. In Save ask for Cook’s
distances and Leverage values.  Analyze  Regression  Linear  Put Y
variable to “Dependent” and X variables to “Independent”.

d) Can the null hypothesis of no relationship between GPA and IQ, age,
gender and/or self-concept be rejected? Look at the “ANOVA” table 
write F (df1, df2) and p value < .001.

e) How much variance of GPA is explained by IQ, age, gender and SC
together?  “Model Summary”  R2 = variance of predictors combined

f) What predictor explains the most unique variance?  Look at
“Coefficients” table  “Correlations”  “Part” CORRELATION (R)!
THEREFORE, SQUARE IT ( R2 ¿ !  THEN IT BECOMES THE VARIANCE. WRITE
THE NAME, AND ALSO THE PART CORRELATION

FOR EX: CONFID1, part: .418

g) Is there evidence of multicollinearity (dependency between the
predictors) in the predictors?  Look at “Coefficients”  Collinearity
Statistics  VIF < 10 and Tolerance > 0.1
R182,52
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