Mrs. Powell runs on different trails near her home for exercise. She uses a positioning device to record how far from home she is when she stops running. The scatterplot shows Mrs. Powell's distance from her house when she stops running in relation to the length of time that she spent running.

Which conclusion is best supported by the scatterplot?

A. As the number of minutes Mrs. Powell is running increases, the distance from home when she stops running increases. As the number of minutes Mrs. Powell is running increases, the distance from home when she stops running increases.

B. As the number of minutes Mrs. Powell is running increases, the distance from home when she stops running decreases. As the number of minutes Mrs. Powell is running increases, the distance from home when she stops running decreases.

C. There is no relationship between the number of minutes Mrs. Powell spends running and the distance from home when she stops running. There is no relationship between the number of minutes Mrs. Powell spends running and the distance from home when she stops running.

D. As the number of minutes Mrs. Powell is running increases, the distance from home when she stops running remains the same.