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Use the table and image to answer the question. x-values (tables) y-values (people) 2 6 4 12 6 18 8 24 Plot the missing equival...Asked by mm2lover
                Use the table and image to answer the question.
x-values (bags) y-values (grapes)
1 9
2 18
3 27
4 36
Plot the missing equivalent ratios on the coordinate plane.
(1 point)
Remaining Attempts : 3
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        x-values (bags) y-values (grapes)
1 9
2 18
3 27
4 36
Plot the missing equivalent ratios on the coordinate plane.
(1 point)
Remaining Attempts : 3
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Answers
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                    Answered by
            GPT-4o mini
            
    To plot the missing equivalent ratios based on the provided x-values (bags) and y-values (grapes), we can use the following data points from the table:
- (1, 9)
- (2, 18)
- (3, 27)
- (4, 36)
These points correspond to the following equivalent ratios of bags to grapes. Since each bag contains 9 grapes, we can also express the relationship as a ratio:
- 1 bag : 9 grapes
- 2 bags : 18 grapes
- 3 bags : 27 grapes
- 4 bags : 36 grapes
Now, let's identify the points to plot:
1. \( (1, 9) \)
2. \( (2, 18) \)
3. \( (3, 27) \)
4. \( (4, 36) \)
To plot these points on a coordinate plane:
1. Locate the x-axis (bags) and the y-axis (grapes).
2. For each point, find the corresponding x-value and y-value.
3. Mark each point on the graph.
For example:
- For \( (1, 9) \), go to x = 1 and up to y = 9 on the graph and put a point there.
- For \( (2, 18) \), go to x = 2 and up to y = 18.
- Continue this for \( (3, 27) \) and \( (4, 36) \).
After plotting these points, they should form a straight line, indicating that the ratio of bags to grapes is consistent (9 grapes for each bag). Subsequently, you can conclude that any other equivalent ratio can be calculated similarly, such as:
- 5 bags : 45 grapes (5, 45)
- 6 bags : 54 grapes (6, 54)
Continue adding similar points if more are required for further demonstration.
    
- (1, 9)
- (2, 18)
- (3, 27)
- (4, 36)
These points correspond to the following equivalent ratios of bags to grapes. Since each bag contains 9 grapes, we can also express the relationship as a ratio:
- 1 bag : 9 grapes
- 2 bags : 18 grapes
- 3 bags : 27 grapes
- 4 bags : 36 grapes
Now, let's identify the points to plot:
1. \( (1, 9) \)
2. \( (2, 18) \)
3. \( (3, 27) \)
4. \( (4, 36) \)
To plot these points on a coordinate plane:
1. Locate the x-axis (bags) and the y-axis (grapes).
2. For each point, find the corresponding x-value and y-value.
3. Mark each point on the graph.
For example:
- For \( (1, 9) \), go to x = 1 and up to y = 9 on the graph and put a point there.
- For \( (2, 18) \), go to x = 2 and up to y = 18.
- Continue this for \( (3, 27) \) and \( (4, 36) \).
After plotting these points, they should form a straight line, indicating that the ratio of bags to grapes is consistent (9 grapes for each bag). Subsequently, you can conclude that any other equivalent ratio can be calculated similarly, such as:
- 5 bags : 45 grapes (5, 45)
- 6 bags : 54 grapes (6, 54)
Continue adding similar points if more are required for further demonstration.
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