1. It deals with the relationship of two quantitative variables 2. This is the case when r is close to 0. 3. It occurs only when all the data points lie exactly on a straight line.

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It deals with the relationship of two quantitative variables.
Check Your Progress
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TATE
the box below.
No correlation
Correlation formula
Pearson r product moment correlation
Correlation 1
Linear regression
Coefficient of determination OTS
Positive correlation
Perfect correlation
8ora
Value of r
Linear correlation coefficient 7
+M
88
OT2
1.
It deals with the relationship of two quantitative variables
2.
This is the case when r is close to 0.
3.
It occurs only when all the data points lie exactly on a
straight line.
4. It is the ratio of the explained variation to the total variation.
1o ine
5. It is an approach to modeling the relationship between a
scalar variable y and one or more explanatory variable x.
bris
6. Its values are in the range of -1 <r<+ 1.
236
CORRELATION AND REGRESSION
norh
ODE
Transcribed Image Text:It deals with the relationship of two quantitative variables. Check Your Progress You Can Do This TATE the box below. No correlation Correlation formula Pearson r product moment correlation Correlation 1 Linear regression Coefficient of determination OTS Positive correlation Perfect correlation 8ora Value of r Linear correlation coefficient 7 +M 88 OT2 1. It deals with the relationship of two quantitative variables 2. This is the case when r is close to 0. 3. It occurs only when all the data points lie exactly on a straight line. 4. It is the ratio of the explained variation to the total variation. 1o ine 5. It is an approach to modeling the relationship between a scalar variable y and one or more explanatory variable x. bris 6. Its values are in the range of -1 <r<+ 1. 236 CORRELATION AND REGRESSION norh ODE
7. This is the case when r is close to +1.
n(Exy)-(Ex)(Ey) 16ni
n (Σxy) - (Σ x)(Σν)
8.
Vn(Ex²)-(Ex} •Jm(Ey°)-(Ey)°
It measures the strength and the direction of a linear
relationship between two variables.
9.
10.
This is what a linear correlation coefficient is sometimes
referred to.
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Transcribed Image Text:7. This is the case when r is close to +1. n(Exy)-(Ex)(Ey) 16ni n (Σxy) - (Σ x)(Σν) 8. Vn(Ex²)-(Ex} •Jm(Ey°)-(Ey)° It measures the strength and the direction of a linear relationship between two variables. 9. 10. This is what a linear correlation coefficient is sometimes referred to. mesd bns ool to 1o jqs Juods bomseloved uoy ol euoivs noif u om bu girlanoi alon liw digm leind nl nones lo sau orh ot ainsbiltsoo Hasupiowilo COLLGI9 bn bet miespeT onil ni onil bnsi 6.10
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