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Running Simple Linear
Regression on SPSS
http://www.palmx.org/drtamil/spss/
sga-ttest-youtube.sav
©drtamil@gmail.com 2016
Factors Affecting SGA
SGA
(Y/N)
(Birth
weight)
Mother’s
Nutrition
(BMI/Obesity)
•Weight
•Height
Smoking
Hypertension
©drtamil@gmail.com 2016
Dependent Outcome
 Birth weight of the babies
 Small for gestational age i.e. less than
2.7kg for term babies – Y/N
By Yehudamalul - Own work, CC BY-SA 3.0,
©drtamil@gmail.com 2016
What test to use?
 Pearson’s Correlation done earlier showed
that there is a significant positive and fair
correlation between MOTHERS’ BODY
MASS INDEX (in kg) and BIRTH WEIGHT
(in kg)
 Now model the relationship between
MOTHERS’ BODY MASS INDEX (in kg) and
BIRTH WEIGHT (in kg) by fitting a linear
equation to observed data.
 y = a + bx
©drtamil@gmail.com 2016
Factors Affecting SGA
Birth
weight
(in kg)
Proxy for
Mother’s
Nutrition; Body
Mass Index in
kg/m2
Smoking
(Y/N)
Hypertension
(Y/N)
©drtamil@gmail.com 2016
What test to use?
 Birth weight – interval/continuous data.
 Body Mass Index – interval/continuous
data.
 The aim here to model the relationship
between MOTHERS’ BODY MASS INDEX
(in kg) and BIRTH WEIGHT (in kg) by
fitting a linear equation to observed data.
 Assuming both BMI & birth weight are
normally distributed, most suitable test is
Simple Linear Regression.
©drtamil@gmail.com 2016
y = a + bx, “a” is y-intercept.
©drtamil@gmail.com 2016
y = a + bx, “b” is slope/steepness of line.
Running Simple Linear
Regression on SPSS
http://www.palmx.org/drtamil/spss/
sga-ttest-youtube.sav
©drtamil@gmail.com 2016
Results
y = a + bx
Birth weight = 1.524 + 0.053 mBMI
For every increase of 1 unit of
mother’s BMI, the baby’s birth
weight increases 53 grams.
Equation valid since p<0.05
©drtamil@gmail.com 2016
Conclusion
 Birth weight = 1.524 + 0.053 mBMI
 For every increase of 1 unit of mother’s
BMI, the baby’s birth weight increases 53
grams.
 So if the mother’s BMI is 20, then the
birth weight would be around:
1.524 + 0.053 x 20 = 2.584 kg
 If the mother’s BMI is 40, then the birth
weight would be around:
1.524 + 0.053 x 40 = 3.644 kg
 r2 = 0.186, therefore 18.6% of the birth
weight variability is contributed by mBMI.
©drtamil@gmail.com 2016
Exercise
 Repeat the same statistical test between;
◦ Mothers’ Weight and Birth Weight
◦ You can also swap Weight for Age or Height but
take note of the p-values for a & b, some won’t
be significant, indicating that the linear
equation is not valid.

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How to run Simple Linear Regression on SPSS

  • 1. Running Simple Linear Regression on SPSS http://www.palmx.org/drtamil/spss/ sga-ttest-youtube.sav
  • 2. ©drtamil@gmail.com 2016 Factors Affecting SGA SGA (Y/N) (Birth weight) Mother’s Nutrition (BMI/Obesity) •Weight •Height Smoking Hypertension
  • 3. ©drtamil@gmail.com 2016 Dependent Outcome  Birth weight of the babies  Small for gestational age i.e. less than 2.7kg for term babies – Y/N By Yehudamalul - Own work, CC BY-SA 3.0,
  • 4.
  • 5. ©drtamil@gmail.com 2016 What test to use?  Pearson’s Correlation done earlier showed that there is a significant positive and fair correlation between MOTHERS’ BODY MASS INDEX (in kg) and BIRTH WEIGHT (in kg)  Now model the relationship between MOTHERS’ BODY MASS INDEX (in kg) and BIRTH WEIGHT (in kg) by fitting a linear equation to observed data.  y = a + bx
  • 6. ©drtamil@gmail.com 2016 Factors Affecting SGA Birth weight (in kg) Proxy for Mother’s Nutrition; Body Mass Index in kg/m2 Smoking (Y/N) Hypertension (Y/N)
  • 7. ©drtamil@gmail.com 2016 What test to use?  Birth weight – interval/continuous data.  Body Mass Index – interval/continuous data.  The aim here to model the relationship between MOTHERS’ BODY MASS INDEX (in kg) and BIRTH WEIGHT (in kg) by fitting a linear equation to observed data.  Assuming both BMI & birth weight are normally distributed, most suitable test is Simple Linear Regression.
  • 8. ©drtamil@gmail.com 2016 y = a + bx, “a” is y-intercept.
  • 9. ©drtamil@gmail.com 2016 y = a + bx, “b” is slope/steepness of line.
  • 10. Running Simple Linear Regression on SPSS http://www.palmx.org/drtamil/spss/ sga-ttest-youtube.sav
  • 11. ©drtamil@gmail.com 2016 Results y = a + bx Birth weight = 1.524 + 0.053 mBMI For every increase of 1 unit of mother’s BMI, the baby’s birth weight increases 53 grams. Equation valid since p<0.05
  • 12. ©drtamil@gmail.com 2016 Conclusion  Birth weight = 1.524 + 0.053 mBMI  For every increase of 1 unit of mother’s BMI, the baby’s birth weight increases 53 grams.  So if the mother’s BMI is 20, then the birth weight would be around: 1.524 + 0.053 x 20 = 2.584 kg  If the mother’s BMI is 40, then the birth weight would be around: 1.524 + 0.053 x 40 = 3.644 kg  r2 = 0.186, therefore 18.6% of the birth weight variability is contributed by mBMI.
  • 13. ©drtamil@gmail.com 2016 Exercise  Repeat the same statistical test between; ◦ Mothers’ Weight and Birth Weight ◦ You can also swap Weight for Age or Height but take note of the p-values for a & b, some won’t be significant, indicating that the linear equation is not valid.