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Two pipes together can fill a reservoir in 6 hours and 40 minutes. Find the time each alone will take to fill the reservoir if one of the pipes can fill it in 3 hours less than the other.
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\[\frac{AB}{A + B} = t\]
A = Reservoir 1 B = Reservoir 2 A = x B = x - 3 \[\frac{x(x-3)}{x + (x-3)} =6\frac{2}{3}\]
Solve for x
How did you get 6 ?
It was given in the problem. We still have to find x
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okay..
Hang on a sec, I have to re-compute that last part
x = 15 x - 3 = 12
That's what you should get
Okay , I'm trying to comprehend , lol
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Where did 15 come from ? how did we solve for x
It's a long story
Hmmm.
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