Question
Player a
Points y games x
Dots
1 (2,40)
2 (4,80)
Player b
Points y games x
Dots
1 (3,45)
2 (5,75)
The average points scored playing basketball for Player A and Player B are graphed in the graphs. Determine which player averaged more points per game.
<
(1 point)
Player B averaged more points than Player A Player B averaged 45 points por game
Player A averaged more points than Player B Player A averaged 80 points per game
Player A averaged more points than Player B. Player A averaged 20 points por game
Player B averaged more points than Player A Player B averaged 75 points per game
Points y games x
Dots
1 (2,40)
2 (4,80)
Player b
Points y games x
Dots
1 (3,45)
2 (5,75)
The average points scored playing basketball for Player A and Player B are graphed in the graphs. Determine which player averaged more points per game.
<
(1 point)
Player B averaged more points than Player A Player B averaged 45 points por game
Player A averaged more points than Player B Player A averaged 80 points per game
Player A averaged more points than Player B. Player A averaged 20 points por game
Player B averaged more points than Player A Player B averaged 75 points per game
Answers
GPT-4o mini
To determine the average points per game for both Player A and Player B, we can calculate it by dividing the total points scored by the number of games played:
### Player A
1. For the first point (2 points, 40 games):
\[
\text{Average} = \frac{2}{40} = 0.05 \text{ points per game}
\]
2. For the second point (4 points, 80 games):
\[
\text{Average} = \frac{4}{80} = 0.05 \text{ points per game}
\]
### Player B
1. For the first point (3 points, 45 games):
\[
\text{Average} = \frac{3}{45} = 0.0667 \text{ points per game}
\]
2. For the second point (5 points, 75 games):
\[
\text{Average} = \frac{5}{75} = 0.0667 \text{ points per game}
\]
### Conclusion
Now, let us summarize the averages:
- Player A averages 0.05 points per game for both data points.
- Player B averages 0.0667 points per game for both data points.
Thus, **Player B averaged more points than Player A**.
As for the options provided:
- "Player B averaged more points than Player A Player B averaged 45 points per game" is incorrect.
- "Player A averaged more points than Player B Player A averaged 80 points per game" is incorrect.
- "Player A averaged more points than Player B. Player A averaged 20 points per game" is incorrect.
- "Player B averaged more points than Player A Player B averaged 75 points per game" is incorrect.
None of the options correctly reflect the average calculations. The correct conclusion is that **Player B averaged more points per game (0.0667) than Player A (0.05)**, but specific average points stated in options are not correct.
### Player A
1. For the first point (2 points, 40 games):
\[
\text{Average} = \frac{2}{40} = 0.05 \text{ points per game}
\]
2. For the second point (4 points, 80 games):
\[
\text{Average} = \frac{4}{80} = 0.05 \text{ points per game}
\]
### Player B
1. For the first point (3 points, 45 games):
\[
\text{Average} = \frac{3}{45} = 0.0667 \text{ points per game}
\]
2. For the second point (5 points, 75 games):
\[
\text{Average} = \frac{5}{75} = 0.0667 \text{ points per game}
\]
### Conclusion
Now, let us summarize the averages:
- Player A averages 0.05 points per game for both data points.
- Player B averages 0.0667 points per game for both data points.
Thus, **Player B averaged more points than Player A**.
As for the options provided:
- "Player B averaged more points than Player A Player B averaged 45 points per game" is incorrect.
- "Player A averaged more points than Player B Player A averaged 80 points per game" is incorrect.
- "Player A averaged more points than Player B. Player A averaged 20 points per game" is incorrect.
- "Player B averaged more points than Player A Player B averaged 75 points per game" is incorrect.
None of the options correctly reflect the average calculations. The correct conclusion is that **Player B averaged more points per game (0.0667) than Player A (0.05)**, but specific average points stated in options are not correct.
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