1 99:59:59,999 --> 99:59:59,999 I want to do the same problem that I did in the last video, but I want to show you there's multiple 2 99:59:59,999 --> 99:59:59,999 ways to solve these problems that, should hopefully, give you the right answer, if you do them 3 99:59:59,999 --> 99:59:59,999 the right way. So, once again, 1 pipe can fill a pool 1/2 times 4 99:59:59,999 --> 99:59:59,999 faster than a second pipe. If both pipes are open, the pool 5 99:59:59,999 --> 99:59:59,999 can be filled in 6 hours. If only the slower pipe is open, how 6 99:59:59,999 --> 99:59:59,999 long will it take to fill the pool. So, as I said 7 99:59:59,999 --> 99:59:59,999 in the last video whenever you do these problems 8 99:59:59,999 --> 99:59:59,999 its very important to think in terms of rate, 9 99:59:59,999 --> 99:59:59,999 the rate that the slower pipe can fill a pool 10 99:59:59,999 --> 99:59:59,999 and the rate that the faster pipe can fill a pool. 11 99:59:59,999 --> 99:59:59,999 Now right over here I'm going to define 12 99:59:59,999 --> 99:59:59,999 that the slower pipe, the slower pipe, can fill a pool in 13 99:59:59,999 --> 99:59:59,999 R, so its rate is R pools per hour, R pools per hour. 14 99:59:59,999 --> 99:59:59,999 So if its rate is R pools per hour, 15 99:59:59,999 --> 99:59:59,999 and R for rate, what is the faster pools rate? The faster pools rate