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Start the planA. 1/8
B. 2/15
C. 3/15
D. 1/4
E. 3/8
Answer: A
Source: Manhattan Prep
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Start the planNote that if the distance is constant (in this case), then the average speed of the to-and-fro trip is less than the arithmetic mean of the two speeds; actually the average speed = harmonic average of the speeds. Well, you need not know what harmonic mean is. Merely, knowing that harmonic mean is always less than the arithmetic mean is sufficient.BTGModeratorVI wrote: ↑Mon Jul 13, 2020 7:50 amTriathlete 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
Answer: A
Source: Manhattan Prep
Average speed when distance for two trips is same \(=\dfrac{2R_1R_2}{R_1+R_2}\)BTGModeratorVI wrote: ↑Mon Jul 13, 2020 7:50 amTriathlete 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
Answer: A
Source: Manhattan Prep
Average speed = (total distance)/(total time)BTGModeratorVI wrote: ↑Mon Jul 13, 2020 7:50 amTriathlete 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
Answer: A
Source: Manhattan Prep
Solution:BTGModeratorVI wrote: ↑Mon Jul 13, 2020 7:50 amTriathlete 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
Answer: A
