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Let AP be 1 km so BP is 3 km.
Let the time taken by Car 1 (C1) to reach P (i.e. travel 1 km) be T hrs. Then the time taken by C2 to reach P (i.e. travel 3 km) is (T+1) hr so the time C2 will need to travel 1 km will be (T+1)/3 km.
The ratio of the speeds of two moving objects is equal to the inverse of the times taken by each to cover the same distance. Thus:
(Speed of C1)/(Speed of C2) = (Time for C2 to cover 1 km)/(Time for C1 to cover 1 km)
2/1 = {(T+1)/3}/T....> 2/1 = (T+1)/3T.... T = 1/5 hr = 12 minutes. ANS: E
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Bunuel
Point P lies between points A and B such that the length of BP is thrice that of AP. Car 1 starts from A and moves towards B. Simultaneously, car 2 starts from B and moves towards A. Car 2 reaches P one hour after car 1 reaches P. If the speed of car 2 is half that of car 1, then what is the time, in minutes, taken by car 1 in reaching P from A?

A. 8
B. 9
C. 10
D. 11
E. 12

c1: takes t to reach ap=x
c2: takes t+1 to reach bp=3x

c1's time: x/r=t
c2's time: 3x/r/2=t+1
equate: 6x-x=r, r=5x

c1's time: 5x/x=1/5hr*60=12min

ans (E)
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Let total distance be 400m. Then, AP = 100m and BP = 300m

Let time taken by A be t and time taken by B be t+1

Then, Speed of A = \(\frac{100 }{ t}\)
Speed of B = \(\frac{300 }{ t+1}\)

But, speed of B = Half of Speed of A = \(\frac{100}{t}\) * \(\frac{1}{2}\) = \(\frac{50 }{ t}\)

Now, \(\frac{50 }{ t}\) =\( \frac{300 }{ t+1}\)
Therefore, t = \(\frac{1}{5}\)
Thus, time taken in minutes = \(\frac{1}{5}\) * 60 = 12 mins.
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