To figure this out I chose to look at each player's P.E.R, or player efficiency rating. P.E.R shows a player's efficiency over time. Now to find who is the better player we first have to make a graph. Before graphing I decided only to count each player's first 14 seasons because Michael Jordan only played 14 seasons. After examining the graphs, we can tell that the two players have a lot of similarities. Both had four seasons with a rating of 30 and both graphs are high in the center and get lower in the corners. Right now, we need a trend line because these graphs are very similar. After looking at the trend line, I was able to see that in the center of their careers they had about the same P.E.R. However, Jordan seemed to have a better beginning of his career and James had a better second half of his …show more content…
If there is a problem, using a trend line can find future outcomes. In the situation that we solved today, the use of trend lines helped us out a lot. By using trend lines, we were able to find who had the higher P.E.R. Accordingly, we were able to see each player's correlation of P.E.R throughout the years. When doing this project, I realized that trend lines can be used to do more than one thing. What this means is, that I used a trend line to find an average, but if I was solving a different situation I might have used the trend line differently. Also, it is enjoyable using trend lines because it is fairly simple to find the slope and then turn it into y-intercept form. Hopefully, it is clear that trend lines can be used in real world