from two competing teams in the finals in the 20 games they played during the entire season. Who is more consistent? Player 1 Player 2 Mean 23 23 Standard Deviation 4.94 3.13 O The players are equally consistent since they have the same mean scores. O Player 2 is more consistent than Player 1 since Player 2 has a lower standard deviation. O Player 1 is more consistent than Player 2 since Player 2 has a lower standard deviation. Player 2 is more consistent than Player 1 since Player 1 has a lower standard deviation.

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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Listed below are the summaries of the scores of two basketball players coming
from
two competing teams in the finals in the 20 games they played during the
entire season.
Who is more consistent?
Player 1
Player 2
Mean
23
23
Standard Deviation
4.94
3.13
The players are equally consistent since they have the same mean scores.
Player 2 is more consistent than Player 1 since Player 2 has a lower standard
deviation.
Player 1 is more consistent than Player 2 since Player 2 has a lower standard
deviation.
Player 2 is more consistent than Player 1 since Player 1 has a lower standard
deviation.
Transcribed Image Text:Listed below are the summaries of the scores of two basketball players coming from two competing teams in the finals in the 20 games they played during the entire season. Who is more consistent? Player 1 Player 2 Mean 23 23 Standard Deviation 4.94 3.13 The players are equally consistent since they have the same mean scores. Player 2 is more consistent than Player 1 since Player 2 has a lower standard deviation. Player 1 is more consistent than Player 2 since Player 2 has a lower standard deviation. Player 2 is more consistent than Player 1 since Player 1 has a lower standard deviation.
Listed below are the summaries of the scores of two basketball players coming
from
two competing teams in the finals in the 20 games they played during the
entire season.
Who is the better player in terms of the scores?
Player 1
Player 2
Mean
23
23
Standard Deviation
4.94
3.13
No conclusion can be made on who scores better, since the mean scores are equal.
Player 2 scores better than Player 1 since Player 1 has a higher standard deviation.
Player 1 scores better than Player 2 since Player 1 has a higher standard deviation.
Player 1 scores better than Player 2 since Player 2 has a lower standard deviation.
Transcribed Image Text:Listed below are the summaries of the scores of two basketball players coming from two competing teams in the finals in the 20 games they played during the entire season. Who is the better player in terms of the scores? Player 1 Player 2 Mean 23 23 Standard Deviation 4.94 3.13 No conclusion can be made on who scores better, since the mean scores are equal. Player 2 scores better than Player 1 since Player 1 has a higher standard deviation. Player 1 scores better than Player 2 since Player 1 has a higher standard deviation. Player 1 scores better than Player 2 since Player 2 has a lower standard deviation.
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