Asked by 5645
Use the table to answer the question.
Time walking (minutes) 20 30 40 60 80
Calories burned 100 150 200 300 400
The table shows a relationship between the amount of time spent walking and the number of calories burned. Determine if the relationship is proportional.
(1 point)
Responses
The proportional relationship cannot be determined from the information provided.
The proportional relationship cannot be determined from the information provided.
The relationship is proportional.
The relationship is proportional.
The relationship is non-proportional; the graph would be an arc.
The relationship is non-proportional; the graph would be an arc.
The relationship is non-proportional; the graph does not pass through the origin.
Time walking (minutes) 20 30 40 60 80
Calories burned 100 150 200 300 400
The table shows a relationship between the amount of time spent walking and the number of calories burned. Determine if the relationship is proportional.
(1 point)
Responses
The proportional relationship cannot be determined from the information provided.
The proportional relationship cannot be determined from the information provided.
The relationship is proportional.
The relationship is proportional.
The relationship is non-proportional; the graph would be an arc.
The relationship is non-proportional; the graph would be an arc.
The relationship is non-proportional; the graph does not pass through the origin.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine if the relationship between the time walking and the calories burned is proportional, we need to check if the ratio of calories burned to time walking remains constant.
Let's calculate the ratios:
- For 20 minutes: 100 calories / 20 minutes = 5
- For 30 minutes: 150 calories / 30 minutes = 5
- For 40 minutes: 200 calories / 40 minutes = 5
- For 60 minutes: 300 calories / 60 minutes = 5
- For 80 minutes: 400 calories / 80 minutes = 5
Since the ratio (calories burned per minute) remains constant at 5 for all time intervals, the relationship is proportional.
Thus, the correct response is:
**The relationship is proportional.**
Let's calculate the ratios:
- For 20 minutes: 100 calories / 20 minutes = 5
- For 30 minutes: 150 calories / 30 minutes = 5
- For 40 minutes: 200 calories / 40 minutes = 5
- For 60 minutes: 300 calories / 60 minutes = 5
- For 80 minutes: 400 calories / 80 minutes = 5
Since the ratio (calories burned per minute) remains constant at 5 for all time intervals, the relationship is proportional.
Thus, the correct response is:
**The relationship is proportional.**
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