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Re: M20-32 [#permalink]
I solved it this way:

First identify that it was emptied for 10 hours. From 13:00 to 23:00 hrs.

Second multiply the emptying ratio (1/4)*10 hrs. Resulting in 10/4 or 5/2. Corresponding to the emptying of 2 and a half pools.

Third, I subtract the envelope of the emptying of one pool from step two. 5/2-2/2 = 3/2.

Fourth, the 3/2 corresponds to the filling ratio by the number of hours "x" that it was on. 3/2 = (1/5)* x ---> 7,5 = X

Fifth, I subtract from 23:00 hrs the 7.5 hours that the filling was on. Result 15:30.
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Re: M20-32 [#permalink]
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­when both the tap and valve are open, filling rate = 1/4- 1/5 = 1/20.  In 20 hours, entire tank will be filled, in 10 hours only 1/2 the tank will be filled. Since the tank was filled in 10 hours, the tap must have been opened to fill more than 1/2 the tank. So answer must be more than 2 hours.  A, B & C are out. in 2.5 hours, 2.5/4 or 5/8th filled and remaining 3/8th can be done in (3/8)*20= 15/2=7.5 hours. 7.5+2.5 =10.  
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Re: M20-32 [#permalink]
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