To determine if there are any outliers in the scatterplot data provided, we need to identify points that deviate significantly from the overall pattern or trend of the other points.
The plotted points are:
- (65, 205)
- (67, 216)
- (68, 210)
- (68, 218)
- (69, 224)
- (70, 220)
- (70, 224)
- (71, 230)
- (72, 235)
- (74, 200)
- (74, 240)
Looking at the y-values in relation to the x-values, the majority of the points cluster around a certain range (from around 210 to 240 for x-values from 68 to 72).
The points (74, 200) and (74, 240) are notably lower and higher, respectively, compared to the clustering of other points for the x-value of 74.
Analyzing the points:
- (74, 200) falls well below the trend line observed for other points with similar x-value.
- (74, 240) is an outlier on the upper range but there are points close to it.
Given these observations, (74, 200) is distinctly lower than the majority of the plotted data.
So, the appropriate response is: Yes, at (74, 200).