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Re: Jane covered a distance of 340 miles between city A and city B taking [#permalink]
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let h=hours traveled at 60 mph
60h+80(5-h)=340 miles
h=3 hours
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Jane covered a distance of 340 miles between city A and city B taking [#permalink]
Jane covered a distance of 340 miles between city A and city B taking a total of 5 hours. If part of the distance was covered at 60 miles per hour speed and the balance at 80 miles per hour speed, how many hours did she travel at 60 miles per hour?

Total Distance: 340 Miles
Total Time Taken: 5 Hrs

Lets say Jane travels 60 Miles for x hours

\(60 * x + 80 (5 - x) = 340\)

\(60x + 450 - 80x = 340\)

\(-20x = -60\)

\(x = 3\)

She traveled 3 Hrs for 60 Miles/Hour

Hence, Answer is D
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Re: Jane covered a distance of 340 miles between city A and city B taking [#permalink]
Bunuel wrote:
Jane covered a distance of 340 miles between city A and city B taking a total of 5 hours. If part of the distance was covered at 60 miles per hour speed and the balance at 80 miles per hour speed, how many hours did she travel at 60 miles per hour?

A. 1 hour 45 minutes
B. 2 hours
C. 2 hours 30 minutes
D. 3 hours
E. None of these



What does it mean "balance at 80 miles per hour speed" ? It obviously means the rest of the 5 hours that wasn't 60pmh but why is it expressed like "If part of the distance was covered at 60 miles per hour speed and the balance at 80 miles per hour speed"
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Re: Jane covered a distance of 340 miles between city A and city B taking [#permalink]
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Bunuel wrote:
Jane covered a distance of 340 miles between city A and city B taking a total of 5 hours. If part of the distance was covered at 60 miles per hour speed and the balance at 80 miles per hour speed, how many hours did she travel at 60 miles per hour?

A. 1 hour 45 minutes
B. 2 hours
C. 2 hours 30 minutes
D. 3 hours
E. None of these


Solution:

We can let t = the number of hours Jane traveled at 60 mph and create the equation:

60t + 80(5 - t) = 340

60t + 400 - 80t = 340

-20t = -60

t = 3

Answer: D
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Re: Jane covered a distance of 340 miles between city A and city B taking [#permalink]
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