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Similar question to practice (also from GMAT Prep Focus): https://gmatclub.com/forum/beginning-at ... 23224.html
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Bunuel, how did you deduce this part? Observe that the question essentially asks whether more than 400 liters of water was removed or whether the water removal lasted more than 400/300 = 4/3 hours (80 minutes).
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Bunuel, how did you deduce this part? Observe that the question essentially asks whether more than 400 liters of water was removed or whether the water removal lasted more than 400/300 = 4/3 hours (80 minutes).

when it is 600 liters, the removal stops.

For water to be >1000 liters at the beginning,
Removal has to be >1000-600 or >400 liters
Time spent in removing has to be greater than \(\frac{1000-600}{300}\) or >\(\frac{4}{3}\)
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Hello Bunuel, in your explanation above how can you assume that it may have stopped pumping out water after 1pm? The question says: water was removed from a partially filled water tank at a constant rate of 300 liters per hour. Once it hit 600 liters it stopped. This makes me assume that it was continuously pumping out water at the rate of 300 liters per hour. So if in 2 hours it pumped out 600 and had 600 remaining, capacity was 1200 imo.­
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Hello Bunuel, in your explanation above how can you assume that it may have stopped pumping out water after 1pm? The question says: water was removed from a partially filled water tank at a constant rate of 300 liters per hour. Once it hit 600 liters it stopped. This makes me assume that it was continuously pumping out water at the rate of 300 liters per hour. So if in 2 hours it pumped out 600 and had 600 remaining, capacity was 1200 imo.­
­The statement "There were 600 liters of water in the tank at 2:00 yesterday afternoon" doesn't guarantee that pumping stopped precisely at 2:00 PM. It's possible pumping ceased earlier, maintaining the 600-liter level afterward. 
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Bunuel

I re-read the question and this is what I focus on:

water was removed from a partially filled water tank at a constant rate of 300 liters per hour. When there were 600 liters of water left in the tank, no more water was removed from the tank.

I assumed it is a continuous operation till the target is met. Why would it stop earlier?

Posted from my mobile device
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Bunuel

I re-read the question and this is what I focus on:

water was removed from a partially filled water tank at a constant rate of 300 liters per hour. When there were 600 liters of water left in the tank, no more water was removed from the tank.

I assumed it is a continuous operation till the target is met. Why would it stop earlier?

Posted from my mobile device
­You're missing a key point. Just because there were 600 liters of water in the tank at 2:00 yesterday afternoon doesn't necessarily mean that the pumping stopped precisely at 2:00. It simply indicates that it reached 600 liters no later than 2:00. It could have hit 600 liters before 2:00 and then remained at that level afterward: 2:00, 3:00, and so on.
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­Here is a detailed video solution for this interesting question.
See how this question can be solved in the test environment using "Owning the Dataset" approach.


Let us know if you have any questions.­
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KarishmaB Any suggestions how to solve such questions quickly? Got it correct, though relied on my intuition.
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KarishmaB Any suggestions how to solve such questions quickly? Got it correct, though relied on my intuition.

Then your intuition is better than most, since it is a tricky question! There isn't much to solve in it, but it is tricky nonetheless. It doesn't even test work rate, just logic.

At 12 noon removal started at the rate of 300 litres per hour
When the water level goes down to 600 litres, removal stops.

Question: Were there more than 1000 litres at the beginning?


(1) There were 600 liters of water in the tank at 2:00 yesterday afternoon.

At 2:00 pm there was 600 litres water.
Does it mean that the water level came down to 600 in 2 hrs i.e. 120 mins? No. Perhaps the water level came down to 600 in 60 mins or 70 mins or 90 mins - we don't know. We are given what the state was 120 mins later, that's all. When exactly the state was achieved, we don't know.

Perhaps there was 1200 litres of water at 12 noon and 600 obtained at exactly 2:00 pm.
Perhaps there was 900 litres of water at 12 noon and 600 obtained at 1:00 PM after which no withdrawal took place so it still had 600 at 2:00 PM.

Not sufficient.

(2) There were more than 650 liters of water in the tank at 1:00 yesterday afternoon.


Perhaps there was 1200 litres of water at 12 noon and so 900 litres of water at 1:00 PM. (this is more than 650)
Perhaps there was 951 litres of water at 12 noon and so 651 litres of water at 1:00 PM (this is more than 650)

Hence at 12 noon, we may have had more than 1000 litres or may have had less than 1000 litres.
Not sufficient


Using both,

Perhaps there was 1200 litres of water at 12 noon, 900 litres of water at 1:00 PM and 600 obtained at exactly 2:00 pm.
Perhaps there was 951 litres of water at 12 noon and so 651 litres of water at 1:00 PM and it came down to 600 litres in the next few minutes. At 2:00 PM the water level would still be 600 litres.
Hence at 12 noon, we may have had more than 1000 litres or may have had less than 1000 litres.
Not sufficient

Answer (E)
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This is more of a logical reasoning question than quant 😅
raheelsn
Beginning at noon yesterday, water was removed from a partially filled water tank at a constant rate of 300 liters per hour. When there were 600 liters of water left in the tank, no more water was removed from the tank. Were there more than 1,000 liters of water in the tank at noon yesterday?

(1) There were 600 liters of water in the tank at 2:00 yesterday afternoon.
(2) There were more than 650 liters of water in the tank at 1:00 yesterday afternoon.

(A) Statement (1) ALONE is sufficient, but statement (2) alone is not sufficient.

(B) Statement (2) ALONE is sufficient, but statement (1) alone is not sufficient.

(C) BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient.

(D) EACH statement ALONE is sufficient.

(E) Statements (1) and (2) TOGETHER are NOT sufficient.

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