To determine which player had the highest average points per game, we need to analyze Player 1's data from the graph and Player 2's equation.
Player 1: From the points plotted for Player 1:
- \( (0, 0) \) → 0 points per game
- \( (3, 90) \) → \( \frac{90}{3} = 30 \) points per game
- \( (5, 150) \) → \( \frac{150}{5} = 30 \) points per game
- \( (7, 210) \) → \( \frac{210}{7} = 30 \) points per game
So the average points per game for Player 1 is consistent at 30 points.
Player 2: The equation given for Player 2 is \( y = 35x \).
- For 3 games: \( y = 35(3) = 105 \) points, average = \( \frac{105}{3} = 35 \) points per game.
- For 5 games: \( y = 35(5) = 175 \) points, average = \( \frac{175}{5} = 35 \) points per game.
- For 7 games: \( y = 35(7) = 245 \) points, average = \( \frac{245}{7} = 35 \) points per game.
Comparison:
- Player 1's average = 30 points per game.
- Player 2's average = 35 points per game.
Thus, Player 2 had the highest average points per game.
Final Answer: Player 2 had the highest average points per game.
Enter: 2