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Coefficient of correlation
A statistic representing how closely two
variables co-vary; it can vary from -1
(perfect negative correlation) through 0
(no correlation) to +1 (perfect positive
correlation).
• The correlation coefficient, denoted by r, is a
measure of the strength of the straight-line or
linear relationship between two variables. The
correlation coefficient takes on values ranging
between +1 and -1.
• The quantity r, called the linear correlation
coefficient, measures the strength and the
direction of a linear relationship between two
variables
Type of correlation coefficient
1. Perfect Positive correlation
2. Perfect negative correlation
3. Moderately Positive correlation
4. Moderate negative correlation
5. Absolute no correlation
Perfect Positive correlation
• If x and y have a strong positive linear correlation,
r is close to +1. An r value of exactly +1
indicates a perfect positive fit. Positive values
indicate a relationship between x and y variables
such that as values for x increases, values for y
also increase.
Coefficient of correlation...ppt
Perfect negative correlation
• If x and y have a strong negative linear
correlation, r is close to -1. An r value of exactly
-1 indicates a perfect negative fit. Negative
values indicate a relationship between x and y
such that as values for x increase, values for y
decrease.
Coefficient of correlation...ppt
Moderately Positive correlation
• 0<r<1
Moderate negative correlation
-1<r<1
Coefficient of correlation...ppt
Coefficient of correlation...ppt
Coefficient of correlation...ppt
Absolute no correlation
• If there is no linear correlation or a weak
linear correlation, r is close to 0. A value near
zero means that there is a random, nonlinear
relationship between the two variables
Methods of computing the
correlation
• karl pearson’s correlation coefficient
• spearman’s rank correlation coefficient
karl pearson’s correlation
coefficient
Coefficient of correlation...ppt
Spearman’s rank correlation
coefficient

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Coefficient of correlation...ppt

  • 2. A statistic representing how closely two variables co-vary; it can vary from -1 (perfect negative correlation) through 0 (no correlation) to +1 (perfect positive correlation).
  • 3. • The correlation coefficient, denoted by r, is a measure of the strength of the straight-line or linear relationship between two variables. The correlation coefficient takes on values ranging between +1 and -1. • The quantity r, called the linear correlation coefficient, measures the strength and the direction of a linear relationship between two variables
  • 4. Type of correlation coefficient 1. Perfect Positive correlation 2. Perfect negative correlation 3. Moderately Positive correlation 4. Moderate negative correlation 5. Absolute no correlation
  • 5. Perfect Positive correlation • If x and y have a strong positive linear correlation, r is close to +1. An r value of exactly +1 indicates a perfect positive fit. Positive values indicate a relationship between x and y variables such that as values for x increases, values for y also increase.
  • 7. Perfect negative correlation • If x and y have a strong negative linear correlation, r is close to -1. An r value of exactly -1 indicates a perfect negative fit. Negative values indicate a relationship between x and y such that as values for x increase, values for y decrease.
  • 9. Moderately Positive correlation • 0<r<1 Moderate negative correlation -1<r<1
  • 13. Absolute no correlation • If there is no linear correlation or a weak linear correlation, r is close to 0. A value near zero means that there is a random, nonlinear relationship between the two variables
  • 14. Methods of computing the correlation • karl pearson’s correlation coefficient • spearman’s rank correlation coefficient