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One more solution to this can be :
Speed between A to B and between B to C will remain constant. Therefore, x+m/7 = x/5
from which x=2.5m
Now, distance between A to C is 2x+m. Putting the value of x=2.5m we get distance between A to C = 6m
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Let distance between B and C = d
Let distance between A and B = d + m
t to get from B to C =5
t to get from A to B = 7

What we're solving for is the total distance between A and B, so --> 2d + m

The key here is that the train is moving at constant speed, so we can equate the rates from A to B and from B to C:
r = d/t

(d+m)/7 = d/5

5d + 5m = 7d (after cross-multiplication)

2d = 5m

d = 5m/2

Now, that we know the relationship between d and m, we can express the total distance 2d + m in terms of m.

2(5m/2)+m = 6m

Answer: B
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A quick way to solve this question is to plug an easy number for speed.

Say the train is travelling at 100mph. In 7 hours it’s travelled 700km from A to B. Then in another 5 hours it’s travelled another 500km.

700 = 500 + m
m therefore equals 200

The distance from A to C is thus 700+500=1200

In terms of m (200), the distance from A to C is 1200/200 = 6m

B is your answer

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Let the speed of the train be 's' kph. Then:
AB=7s and BC=5s and AC=12s
7s=5s+m...> m=2s
AC=12s=6*2s=6m

ANS:B
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