To identify the missing equivalent ratios from the coordinate plane based on the given data in Option A and Option B, we need to look for the relationship between the values of x (megabytes) and y (seconds).
Option A Data Points:
- (7, 2)
- (14, 4)
- (21, 6)
To find the equivalent ratios, we can calculate the ratios of the values of x to y:
- For (7, 2), the ratio is 7/2.
- For (14, 4), the ratio is 14/4 = 7/2.
- For (21, 6), the ratio is 21/6 = 7/2.
All these points represent the same ratio of x to y, which is 7:2.
Option B Data Points:
- (8, 3)
- (16, 6)
For Option B, let's calculate the ratios:
- For (8, 3), the ratio is 8/3.
- For (16, 6), the ratio is 16/6 = 8/3.
Both points in Option B share the same ratio of 8:3.
Summary of Equivalent Ratios:
- Option A has the equivalent ratio of 7:2 for each of its points.
- Option B has the equivalent ratio of 8:3 for its points.
Missing Equivalent Ratios:
There aren't any specific "missing" ratios mentioned directly in the question; however, we can conclude that any other point on the lines representing Option A and Option B on the graph would maintain these ratios.
Therefore, the equivalent ratios for the points plotted in the game are:
- For Option A: 7:2
- For Option B: 8:3
To summarize the equivalent ratios represented in the coordinate plane:
- Option A: (7, 2), (14, 4), (21, 6) correspond to the ratio 7:2.
- Option B: (8, 3), (16, 6) correspond to the ratio 8:3.