It it takes jewelry 1 / 2 hours to walk 2 miles he decides to start walking and his spare time but because he wants to make sure he has enough time to desire your distance he created the data table at which ratio does the constant of proportionality appear
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Who take Julian 1/2 hour to walk 2 miles he decides to start walking in his spare time but because he wants to make sure he has enough time to go a desired distance he created the data table. At which ratio does the constant of proportionality appear
Based on the given information, Julian takes 1/2 hour to walk 2 miles. To determine the ratio at which the constant of proportionality appears, we can analyze the data table that Julian created. However, you haven't provided the data table, so I cannot give you a specific ratio. Please provide the data table or any additional information, and I will be happy to assist you further.
Hours. Miles walked.
1,2,3,4
1/4
1/2
3/4
1
Thank you for providing the data table. The ratio at which the constant of proportionality appears can be determined by comparing the hours and the corresponding miles walked.
Looking at the data table:
- After 1 hour, Julian walks 1/4 mile.
- After 2 hours, Julian walks 1/2 mile.
- After 3 hours, Julian walks 3/4 mile.
- After 4 hours, Julian walks 1 mile.
To find the ratio, we can compare the miles walked and the corresponding hours:
- Between 1/4 mile and 1 hour: the ratio is 1/4.
- Between 1/2 mile and 2 hours: the ratio is also 1/4.
- Between 3/4 mile and 3 hours: the ratio is 1/4.
- Between 1 mile and 4 hours: the ratio is again 1/4.
Thus, the constant of proportionality in this case is 1/4, as it appears consistently in the ratios of miles walked to the corresponding hours.
Btw the answer are 1,4
1/4 1
4, 1
1, 1/4
Apologies for the confusion. Based on the revised data table:
Hours | Miles walked
1 | 1/4
2 | 1/2
3 | 3/4
4 | 1
Now, let's examine the ratios between the hours and the corresponding miles walked:
- Between 1 hour and 1/4 mile: the ratio is 1/4.
- Between 2 hours and 1/2 mile: the ratio is 1/4.
- Between 3 hours and 3/4 mile: the ratio is 1/4.
- Between 4 hours and 1 mile: the ratio is 1/4.
Therefore, the constant of proportionality in this case is 1/4, as it appears consistently in the ratios between the miles walked and the corresponding hours.
Which answer
Apologies for the confusion. Based on the revised data table:
Hours | Miles walked
1 | 1/4
2 | 1/2
3 | 3/4
4 | 1
The constant of proportionality appears in the ratio between the Miles walked and the corresponding Hours.
The ratio is as follows:
1/4 : 1
1/2 : 2
3/4 : 3
1 : 4
The constant ratio of 1:4 appears consistently in the ratios provided. Therefore, the answer is 1:4.