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Bunuel
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Bunuel
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Lets assume the volume of the tank as 1500 L.

So A worked for 20hrs at 75L/hr
and B worked for 25hrs at 60L/hr.

B worked an extra of 5 hours, thats 300mins.

300 mins spread over 25hrs is 12mins per hour

Ans B - 12mins per hour
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I went a slightly different route than the other options.

Since it said minutes per hour, I pretended it took 1 hour. The difference between 60L and 75L is 15L, which is 1/5 of the potential 75L. That means I lost 1/5 of my fill time and 1/5 of an hour is 12 minutes.
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I did it this way:

Pipe takes 75L/hour. Next day average = 60L/hour. If the pipe was running for x hours, then,

75*x = 60
x = 60/75 = 4/5

So, the pipe was not running for 1/5 hour = 12 minutes
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It's given that:

75*t = V (1) , where t is the time (in hours, without interruptions) required to fill the empty tank, and V is the volume of the tank.

With interruptions, the new time can be written as:
t' = t + y (2), where y is the total time during which the pipe was turned off.

We are asked the valeu of y/(t+y)*60. Ex.: if the pipe was turned off for the 2 and the total time was 6, (2/6*60) gives the number of minutes per hour that the pipe was off. This represents an average; it does not mean that in every single hour the pipe was off for exactly that amount of time

We also know:

t'*60 = V (3)

Thus,
(t+y)*60 = 75t (4)

It gives: y= t/4

(t/4)/(t+1/4*t)*60 = (1/4)*(4/5)*60 = 12.
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