If the correlation between two variables is 0.82, how do you describe the relationship between those two variables using a complete sentence? _______There is a positive, medium to strong relationship. ____x____There is a positive linear relationship. ________There is a positive relationship. ________There is a positive, medium to strong, linear relationship. 2. The following figures show different scatterplots with different shapes and the same correlation of 0.82. From these plots, what is least suitable plot to fit a simple linear regression model and why? a. figure 1 b. figure 2 c. figure 3 answer is figure 2 because a. it has points following an approximately straight-line (linear) pattern. b. it has all the points (except one point) on a straight-line (linear) pattern. c. it has points following a curve (non-linear) pattern. Answer is b. it has all the points (except one point) on a straight-line (linear) pattern 3) Overall, what is important to do before analyzing and fitting a regression model to the data? a. Plot the data b. Nothing special. c. Look at the correlation. answer is c. look at the corelation
- If the correlation between two variables is 0.82, how do you describe the relationship between those two variables using a complete sentence?
_______There is a positive, medium to strong relationship.
____x____There is a positive linear relationship.
________There is a positive relationship.
________There is a positive, medium to strong, linear relationship.
2. The following figures show different scatterplots with different shapes and the same correlation of 0.82.
From these plots, what is least suitable plot to fit a simple linear regression model and why?
a. figure 1
b. figure 2
c. figure 3
answer is figure 2
because
a. it has points following an approximately straight-line (linear) pattern.
b. it has all the points (except one point) on a straight-line (linear) pattern.
c. it has points following a curve (non-linear) pattern.
Answer is b. it has all the points (except one point) on a straight-line (linear) pattern
3) Overall, what is important to do before analyzing and fitting a regression model to the data?
a. Plot the data
b. Nothing special.
c. Look at the correlation.
answer is c. look at the corelation

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