Triathlete Dan runs along a 2-mile stretch of river and then swims bac : GMAT Problem Solving (PS)
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# Triathlete Dan runs along a 2-mile stretch of river and then swims bac

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Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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24 Dec 2007, 03:10
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Triathlete Dan runs along a 2-mile stretch of river and then swims back along the same route. If Dan runs at a rate of 10 miles per hour and swims at a rate of 6 miles per hour, what is his average rate for the entire trip in miles per minute?

A. 1/8
B. 2/15
C. 3/15
D. 1/4
E. 3/8
[Reveal] Spoiler: OA

Last edited by Bunuel on 06 Oct 2014, 07:15, edited 1 time in total.
Renamed the topic, edited the question and added the OA.
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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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24 Dec 2007, 04:20
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Dan travels 4 miles round trip.

Running part: (2/10 = 1/5*60 = 12 minutes)
Swimming Part: (2/6 = 1/3*60 = 20 minutes)

4 miles in (12+20) minutes
4/32 = 1/8 mile per minute

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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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24 Dec 2007, 05:16
dynamo wrote:
Triathlete Dan runs along a 2-mile stretch of river and then swims back along the same route. If Dan runs at a rate of 10 miles per hour and swims at a rate of 6 miles per hour, what is his average rate for the entire trip in miles per minute?

Total Distance/Total time

=4/ [( 1/5) + (1/3)]= 15/2

in miles per minute 15/2*60 = 1/8
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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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24 Dec 2007, 15:48
time to run = 1/5 hr = 12 minutes

time to swim = 1/3 hr = 20 minutes

average rate = total distance / total time
= 4 miles / 20+12 = 4/32 = 1/8 mile per minute
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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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14 Sep 2014, 20:37
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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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14 Sep 2014, 20:46
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If distance traveled is same but at varying rates, the average rate can be found through the shortcut $$\frac{2ab}{a+b}$$ where a and b are individual rates.
In this problem $$a=10$$ and $$b=6$$ therefore average speed = $$\frac{15}{2}$$ miles per hour, i.e. $$\frac{1}{8}$$ miles per minute.

P.S. Added tags as saw this question in an MGMAT CAT.
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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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15 Sep 2014, 00:03
Dienekes wrote:
If distance traveled is same but at varying rates, the average rate can be found through the shortcut $$\frac{2ab}{a+b}$$ where a and b are individual rates.
In this problem $$a=10$$ and $$b=6$$ therefore average speed = $$\frac{15}{2}$$ miles per hour, i.e. $$\frac{1}{8}$$ miles per minute.

P.S. Added tags as saw this question in an MGMAT CAT.

Can you kindly update OA for this?

Thanks
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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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17 Nov 2015, 14:32
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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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13 Jan 2017, 14:54
Hello from the GMAT Club BumpBot!

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Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac [#permalink]

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18 Jan 2017, 08:56
dynamo wrote:
Triathlete Dan runs along a 2-mile stretch of river and then swims back along the same route. If Dan runs at a rate of 10 miles per hour and swims at a rate of 6 miles per hour, what is his average rate for the entire trip in miles per minute?

A. 1/8
B. 2/15
C. 3/15
D. 1/4
E. 3/8

t1 = 2/10 hours
t2 = 2/6

t =t1 + t2 = 2/10 + 2/6 = 16/30

Average speed = Total distance/ total time = 4/ [16/30] = 15/2 mph

15/2 * 1/60 = 1/8 miles/min

Ans.: A
Re: Triathlete Dan runs along a 2-mile stretch of river and then swims bac   [#permalink] 18 Jan 2017, 08:56
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