After 56 minutes, the second runner has traveled 56/7 = <<56/7=8>>8 miles.

Similarly, the first runner has traveled 56/8 = <<56/8=7>>7 miles.

Therefore, the two runners are 8 - 7 = <<8-7=1>>1 mile apart when the second runner stops.

Thus, the second runner can stop for a maximum of 8 minutes, which is the amount of time it takes the first runner to travel 1 mile.

# Answer

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Two runners are competing in a 10-mile race.  The first runs at an average pace of 8 minutes per mile, while the second runs at an average pace of 7 minutes per mile.  After 56 minutes, the second runner stops for a drink of water.  For how many minutes could the second runner remain stopped before the first runner catches up with him?
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Two runners are competing in a 10-mile race.  The first runs at an average pace of 8 minutes per mile, while the second runs at an average pace of 7 minutes per mile.  After 56 minutes, the second runner stops for a drink of water.  For how many minutes could the second runner remain stopped before the first runner catches up with him?
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