Once again, we can use the average rate formula
to solve this problem:
However, we are only given the average speed
for each leg of the trip. By picking a number to represent the distances
in the trip, we can use the original rate formula
to obtain a time for each leg. Let's use 60 to represent the distance
of a one-way trip—this number is divisible by 20 and 15, so we can
easily find the corresponding time for each leg:
Applying our distance and times to the Average
Rate formula, we find:
is
closest to Choice (B), 17.
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Video Lessons and 10 Fully Explained Grand Tests
Large number of solved practice MCQ with explanations. Video Lessons and 10 Fully explained Grand/Full Tests.