The Doe family is ready to fill their new swimming pool. It can be filled in 12 hours if they use their own water hose, and in 3 0 hours if they use Mr. Jones', their neighbor's water hose. How long will the Doe's take to fill their pool if the neighbor's hose is used along with their own?
2 answers:
6 & 1/2 hours should be the correct answer! :]
Doe's swiming pool can be filled in 12 hours so doe's rate is 1/12 pool per hour basicallly, in 1 hour, 1/12 of the pool if filled the jonesles take 30 hours so 1/30 pool per hour basically in 1 hour, 1/30 of the pool is filled so combined 1/12+1/30 find common denom 12=2*2*3 30=2*3*5 common denom=2*2*3*5=60 1/12 times 5/5=5/60 1/30 times 2/2=2/60 so add the rates in 1 hour, a total of 1/12+1/30 or 5/60+2/60=7/60 pool per hour so 7/60 pool per hour amount=rate times time we want 1 pool to be filled rate is 7/60 pool per hour t=time 1=7/60 pool per hour times t times both sides by 60/7 60/7=t 8.57142857143=t takes about 8.57 o 8.6 hours
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The answer would be C if you factored out a 14.