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As distance for either leg is same i.e 778 km, average speed is not dependent on actual distance.
For ease of calculations, assume distance between A-B as 1.

Time A-B: 1/84
Time B-A: 1/56
Time total: 1/84 + 1/56= 140/84*56= 5/84*2
Total distance: 2
Avg Spd: total distance / total time: 2*84*2/5 = 84*8/10= 672/10= 67.2
Ans B
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Shobhit7
As distance for either leg is same i.e 778 km, average speed is not dependent on actual distance.
For ease of calculations, assume distance between A-B as 1.

Time A-B: 1/84
Time B-A: 1/56
Time total: 1/84 + 1/56= 140/84*56= 5/84*2
Total distance: 2
Avg Spd: total distance / total time: 2*84*2/5 = 84*8/10= 672/10= 67.2
Ans B

I understand logically that average speed is not dependent on distance since it is the same on both legs, however, why does this mean you can equate it to 1? Can you please explain this
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Shobhit7
As distance for either leg is same i.e 778 km, average speed is not dependent on actual distance.
For ease of calculations, assume distance between A-B as 1.

Time A-B: 1/84
Time B-A: 1/56
Time total: 1/84 + 1/56= 140/84*56= 5/84*2
Total distance: 2
Avg Spd: total distance / total time: 2*84*2/5 = 84*8/10= 672/10= 67.2
Ans B

I understand logically that average speed is not dependent on distance since it is the same on both legs, however, why does this mean you can equate it to 1? Can you please explain this

Just to ease off the calculation.

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For the average speed where an object travels the same distance at different speeds, we can use the harmonic mean of the speeds, which as an equation is expressed as 2ab/(a+b). Plugging in our numbers we get 2(84)(56)/(54 + 86) = 9408/140 = 67.2 which is our final answer.
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