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1) According to the text, since we have a pipe to fill it in and a drain to empty the pool and we were told to find how long will it take to fill the pool we can write out the following rational equation:

Note that since there is already 1/4 of the capacity of that pool, the sum of the filling pipe minus the draining pipe is going to be equal to 1 (full pool) - 1/4=3/4
2) So, the answer is:
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