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Correlation and Regression
-presented by group “Everest”
Anil Pokhrel
Amit Budachhetri
Ajit Pudasaini
Rikriti Koirala
Roji shrestha
Puja Neupane
Contents
Correlation and its importance
Types of correlation
Partial correlation
Mutiple correlation
Correlation coefficients
Regression
Multiple regression
Conclusion
Reference
2
Correlation and its importance
Correlation is defined as relation between two
variables.
Its importance are listed below:
There is necessary to correlate one subject with
another. No subject can be taught in isolation
 The effect of correlation is to reduce the range
of uncertainty. The prediction based on
correlation analysis is likely to be more variable
and near to reality.
3
TYPES OF CORRELATION
Partial correlation
Multiple correlation
Graph of the Correlation
4
Partial correlation
Partial correlation is a relationship between
two variables keeping the other variabes
constant or fixed.
5
Multiple correlation
• The relationship among three or more
variables at the same time
6
Coefficients of correlation
What is the Correlation Coefficient?
The correlation coefficient is a measure that determines
the degree to which two variables' movements are
associated.
 The range of values for the correlation coefficient is -1.0
to 1.0. If a calculated correlation is greater than 1.0 or
less than -1.0, a mistake has been made.
A correlation of -1.0 indicates a perfect negative
correlation, while a correlation of 1.0 indicates a perfect
positive correlation
7
Regression
In statistical modeling, regression analysis is a
statistical process for estimating the
relationships among variables.
More specifically, regression analysis helps one
understand how the typical value of the
dependent variable changes when any one of
the independent variables is varied
8
Multiple Regression
 It is a statistical technique that
simultaneously develops a mathematical
relationship between two or more
independent variables.
9
Conclusion
• Statistics can summarize and simplify large
amounts of numerical data
• Using statistics one can draw conclusions
about data.
• Statistics can help communicate findings
clearly and meaningfully to others
• Statistical data is not always 100 percent sure.
10
References
• Notes provided by our respected Prabin lal sir
• Google
• Wikipedia
• Course book
11

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Correlation and regression

  • 1. Correlation and Regression -presented by group “Everest” Anil Pokhrel Amit Budachhetri Ajit Pudasaini Rikriti Koirala Roji shrestha Puja Neupane
  • 2. Contents Correlation and its importance Types of correlation Partial correlation Mutiple correlation Correlation coefficients Regression Multiple regression Conclusion Reference 2
  • 3. Correlation and its importance Correlation is defined as relation between two variables. Its importance are listed below: There is necessary to correlate one subject with another. No subject can be taught in isolation  The effect of correlation is to reduce the range of uncertainty. The prediction based on correlation analysis is likely to be more variable and near to reality. 3
  • 4. TYPES OF CORRELATION Partial correlation Multiple correlation Graph of the Correlation 4
  • 5. Partial correlation Partial correlation is a relationship between two variables keeping the other variabes constant or fixed. 5
  • 6. Multiple correlation • The relationship among three or more variables at the same time 6
  • 7. Coefficients of correlation What is the Correlation Coefficient? The correlation coefficient is a measure that determines the degree to which two variables' movements are associated.  The range of values for the correlation coefficient is -1.0 to 1.0. If a calculated correlation is greater than 1.0 or less than -1.0, a mistake has been made. A correlation of -1.0 indicates a perfect negative correlation, while a correlation of 1.0 indicates a perfect positive correlation 7
  • 8. Regression In statistical modeling, regression analysis is a statistical process for estimating the relationships among variables. More specifically, regression analysis helps one understand how the typical value of the dependent variable changes when any one of the independent variables is varied 8
  • 9. Multiple Regression  It is a statistical technique that simultaneously develops a mathematical relationship between two or more independent variables. 9
  • 10. Conclusion • Statistics can summarize and simplify large amounts of numerical data • Using statistics one can draw conclusions about data. • Statistics can help communicate findings clearly and meaningfully to others • Statistical data is not always 100 percent sure. 10
  • 11. References • Notes provided by our respected Prabin lal sir • Google • Wikipedia • Course book 11