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Question
- the houck family and roberts family took trains for their family vacations, traveling at constant rates. the houck familys train traveled 552 miles in 6 hours and the roberts familys train traveled 744 miles in 8 hours. which familys train is traveling at a faster rate? how much faster?
Step1: Calculate Houck's train speed
Speed = $\frac{\text{Distance}}{\text{Time}} = \frac{552}{6} = 92$ miles per hour
Step2: Calculate Roberts's train speed
Speed = $\frac{\text{Distance}}{\text{Time}} = \frac{744}{8} = 93$ miles per hour
Step3: Compare speeds and find difference
Subtract Houck's speed from Roberts's speed: $93 - 92 = 1$ mile per hour
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The Roberts family's train is traveling faster, by 1 mile per hour.