1. The problem asks for the highest total score from two games of bowling, given points on a scatter plot. 2. Each point represents a player's scores: the x-coordinate is Game 1 score, the y-coordinate is Game 2 score. 3. To find the highest total score, we add the x and y values for each point. 4. The points are approximately: (55, 67), (60, 75), (65, 62), (70, 80), (75, 59), (80, 95), (85, 89), (90, 74). 5. Calculate totals: - 55 + 67 = 122 - 60 + 75 = 135 - 65 + 62 = 127 - 70 + 80 = 150 - 75 + 59 = 134 - 80 + 95 = 175 - 85 + 89 = 174 - 90 + 74 = 164 6. The highest total score is $175$, from the point (80, 95). Final answer: The highest total score is **175**.