Answer:
1. Calculate the average distance for each ball hit.
2. The Interquartile Range should be utilized. This represents the difference between the Upper and Lower Quartiles of the ball distances.
3. The Mean should be applied.
4. The Median is advisable as it effectively measures skewed datasets.
Step-by-step explanation:
FIRST PART.
Raul needs to find the average of the distances covered by the ball on each contact.
This involves totaling the distances the ball traveled during every hit and dividing that sum by the number of hits, which is 10.
SECOND PART
He ought to calculate the Interquartile Range, defined as the difference between the Upper Quartile and Lower Quartile for the distances he hit.
THIRD PART
The mean of the distances for the bounces that remained infield should be computed.
This data reflects the most frequently occurring distance during the 9 infield bounces. Including the outfield bounce would skew the center measures, so the mean would be misleadingly low in comparison to his true performance.
FOURTH PART
Calculating the Median is imperative since it is suitable for datasets with skewness.
This is the central value among all recorded distances.
to both sides of the equation: Finally, we divide the equation by 4. Thus, y equals 5. Answer: Option C.