As for the relationship between points allowed (x) and total wins (y), there is a negative correlation. This is so because the teams that generally allow more points to be scored on them by their opposing team would tend to lose the match, resulting in the assumption that the more points that are allowed by a team would result in a decrease of wins that a team would receive. To gather data for points scored (x) and total wins (y), and points allowed (x) and total wins (y), the systematic sampling method was used. Every other team (outlined in red, shaded in gray) was selected from the NFL data sheet. As the first scatter plot (Points Scored vs. Total Wins) proves, as the points scored increases, so does the total number of wins. On the other hand, the second scatter plot (Points Allowed vs. Total Wins) proves, as the points allowed increases, the total number of wins decreases. The calculation of the correlation coefficient (r) between points scored (x) and total wins (y) is 0.754 meaning that there is a strong uphill (positive) linear relationship between the two
As for the relationship between points allowed (x) and total wins (y), there is a negative correlation. This is so because the teams that generally allow more points to be scored on them by their opposing team would tend to lose the match, resulting in the assumption that the more points that are allowed by a team would result in a decrease of wins that a team would receive. To gather data for points scored (x) and total wins (y), and points allowed (x) and total wins (y), the systematic sampling method was used. Every other team (outlined in red, shaded in gray) was selected from the NFL data sheet. As the first scatter plot (Points Scored vs. Total Wins) proves, as the points scored increases, so does the total number of wins. On the other hand, the second scatter plot (Points Allowed vs. Total Wins) proves, as the points allowed increases, the total number of wins decreases. The calculation of the correlation coefficient (r) between points scored (x) and total wins (y) is 0.754 meaning that there is a strong uphill (positive) linear relationship between the two