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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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?. Proportional relationship between quantities of interest. Thus, the correct answer is d.

What Does A Proportional DistanceTime Graph Show at Jim Reeves blog
What Does A Proportional DistanceTime Graph Show at Jim Reeves blog from exoikeuis.blob.core.windows.net

The relationship between time and distance is not proportional across all runners. When a bird is flying at a constant speed, then there is a proportional relationship between the flying time and distance flown. Proportional relationship between quantities of interest.

The Relationship Between Time And Distance Is Not Proportional Across All Runners.


Proportional relationship between quantities of interest. Each runner is able to run a certain distance in. Only two runners ran at the same rate (have a proportional relationship of time and distance).

When A Bird Is Flying At A Constant Speed, Then There Is A Proportional Relationship Between The Flying Time And Distance Flown.


To determine which runners have a proportional relationship between time and distance, we need to calculate the rate (speed) for each runner and see which two runners have the same rate. The table on the left displays the distance runner a can run in relation to the time. Which two runners are they?

Each Runner Is Able To Run A Certain Distance In Proportion To The Time.


This means that the ratio of distance to time remains constant. To find out which two runners have a proportional relationship between their distance run and time, we will calculate the rate. The table shows the distance run and the overall time so far for each team member, the relationship between time and distance is not proportional across all runners.

To Find Which Two Runners Are Running At The Same Rate (That Is, They Have A Proportional Relationship Of Time And Distance), We Need To Calculate The Speed (Distance/Time).


Thus, the correct answer is d. The relationship between distance and time is proportional. Two runners are training for their next competitions.

Only Two Runners Ran At The Same Rate (Have A Proportional Relationship Of Time And Distance).


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