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Afroditee
A pump delivered water to fill an empty swimming pool. The pump delivered the water at a constant rate of 450 liters per minute until the pool was 12 full. Then the pump became partially clogged and delivered the water at a slower constant rate until the pool was full. For the whole time during which the pump delivered water to fill the empty pool, its average rate was 360 liters per minute. What was the pump`s slower constant rate, in liters per minute?

A. 270

B. 288

C. 300

D. 400

E. 405
This seems incorrect. Whats 12 full?
Bunuel - flagging it for review.
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Afroditee
A pump delivered water to fill an empty swimming pool. The pump delivered the water at a constant rate of 450 liters per minute until the pool was 12 full. Then the pump became partially clogged and delivered the water at a slower constant rate until the pool was full. For the whole time during which the pump delivered water to fill the empty pool, its average rate was 360 liters per minute. What was the pump`s slower constant rate, in liters per minute?

A. 270

B. 288

C. 300

D. 400

E. 405
This seems incorrect. Whats 12 full?
Bunuel - flagging it for review.

That was a typo. Should be 1/2 instead. Fixed. Thank you!
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It's helpful if you see average rate as: \(\frac{Total Capacity}{Total Time} = \frac{360}{1}\) --- (1). Now add remaining information:

\(\frac{C}{2} = (450)(T1)\)
\(\frac{C}{2} = (R2)(T2)\)

Now simply plug in the values in the eq (1) as:
\(\frac{C}{(C/900)+(C/2R2)} = \frac{360}{1}\)

Solve and you get \(R2 = 300\)
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