A team of cross-country runners is training for a meet. The table shows the distance run and the overall time so far for each team member. Name Distance (miles) Time (hours) Mallory 12 2 Justine 5 1 Henry 6 2 Adya 5 Lily 2 Bert 9 The relationship between time and distance is not proportional across all runners. Only two runners ran at the same rate (have a proportional relationship of time and distance). Which two runners are they?

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Mathematics

26 June, 00:36

A team of cross-country runners is training for a meet. The table shows the distance run and the overall time so far for each team member. Name Distance (miles) Time (hours) Mallory 12 2 Justine 5 1 Henry 6 2 Adya 5 Lily 2 Bert 9 The relationship between time and distance is not proportional across all runners. Only two runners ran at the same rate (have a proportional relationship of time and distance). Which two runners are they?

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Brendon Bailey · Answer 1

It's Justin and Bert. They ran the same rate because according to the rate, it shows that both of them had [5 1] x3{2} / sqrt[5]{1} / left / { {{5=1} / atop {x=2}} / right. [/tex]