Use the table to answer the question.

Time (hours) Pages read
1/2 15
1 30
1 1 2 45
2 60
Ruth can read 15 pages in 30 minutes. She decides to create a table to keep track of her progress. From the data provided, at what ratio is the constant of proportionality?
(1, 30)
(15, 1/2)
(2, 60)
(1 1/2, 30)
Use the table to answer the question.

Time (min) 1 2 3 7 10
Water Used (gal) 5 10 15 35 50
Determine if the quantities in the data table re in a proportional relationship. If they do not have a proportional relationship, indicate why.
No, the ratio 7:35 is not proportional to the other ratios.
No, the table does not count consecutively
No, the ratios are not equivalent.
Yes, the data table has a proportional relationship.
Use the table to answer the question.

Hours Money ($)
1 9
2 18
3 27
4 36
Determine if the quantities in the data table are in a proportional relationship. If they are not in a proportional relationship, indicate why.
Yes, the ratios are in a proportional relationship.
No, the ratio of 3 hours to $27 is not proportional.
No, the ratios are not equivalent.
No, the ratio of 1 hour to $9 is not proportional.
Use the table to answer the question.

Hours Biked Miles Traveled
1 12
2 26
3 30
4 48
Determine if the quantities in the data table are in a proportional relationship. If they do not have a proportional relationship, indicate why.

Yes, this data table has a proportional relationship.

No, none of the ratios have equivalence

No, you can’t bike 12 miles in an hour.

No, not all of the ratios are proportional or have equivalence.

the answers are:

1. 1, 4

2. 1, 35

3. yes, the data table has a proportional relationship.

4. no, not all of the ratios are proportional or have equivalence.

5. yes, the ratios are proportional relationship.

Hope this helps!! :)

BOT YOU WERE SUPPOSED TO CHOICE ONE OF THE ANSWERS GOD LEE I BEEN ON THIS APP FOR HOURS AND GOT OTHER THINGS TO DO WITH MY DAY

No, not all of the ratios are proportional or have equivalence. Specifically, the ratio of 2 hours to 26 miles and the ratio of 3 hours to 30 miles do not have the same value.

Use the table to answer the question.

Time (hours) Pages read
1/2 15
1 30
1 1 2 45
2 60
Ruth can read 15 pages in 30 minutes. She decides to create a table to keep track of her progress. From the data provided, at what ratio is the constant of proportionality?
(1, 30)
(15, 1/2)
(2, 60)
(1 1/2, 30)

From the data provided, the ratio (time, pages read) that represents the constant of proportionality is (1, 30).

Use the table to answer the question.

Hours Biked Miles Traveled
1 12
2 26
3 30
4 48
Determine if the quantities in the data table are in a proportional relationship. If they do not have a proportional relationship, indicate why.

Yes, this data table has a proportional relationship.

No, none of the ratios have equivalence

No, you can’t bike 12 miles in an hour.

No, not all of the ratios are proportional or have equivalence.

No, not all of the ratios are proportional or have equivalence. Specifically, the ratio of 2 hours to 26 miles and the ratio of 3 hours to 30 miles do not have the same value.

Use the table to answer the question.

Time (min) 1 2 3 7 10
Water Used (gal) 5 10 15 35 50
Determine if the quantities in the data table re in a proportional relationship. If they do not have a proportional relationship, indicate why.
No, the ratio 7:35 is not proportional to the other ratios.
No, the table does not count consecutively
No, the ratios are not equivalent.
Yes, the data table has a proportional relationship.

No, the ratios in the data table are not in a proportional relationship. This is because the ratio 7:35 is not proportional to the other ratios in the table.

Use the table to answer the question.

Hours Money ($)
1 9
2 18
3 27
4 36
Determine if the quantities in the data table are in a proportional relationship. If they are not in a proportional relationship, indicate why.
Yes, the ratios are in a proportional relationship.
No, the ratio of 3 hours to $27 is not proportional.
No, the ratios are not equivalent.
No, the ratio of 1 hour to $9 is not proportional.