If tap A can fill a tank in 10 hrs and
tap A and tap B together can fill the tank
in 6 hrs, how long will tapB
take alone
to fill the tank?
Answers
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0
Answer:
I didn't Know bro ok I don't give answer
Answered by
0
Answer:
Tap A, running alone, would fill 1/10 of the tank.
Tap B, running alone, would fill 1/15 of the tank.
Running together, both taps would fill
1/10+1/15= 1/6 of the tank in 1 hour I.e it would take 6 hours to fill the tank with both taps running.
If Tap A alone runs for 8 hours it would fill 1/10 x 8 hours = 4/5 of the tank.
This means both taps had already filled 1/5 when they were running together.
Since 1/6 of the tank is filled per hour when both tanks are running, how much time would both take to fill 1/5 of the tank. DIVIDE
=1/5 ÷ 1/6
=1.2 hours = 1 hour 12 minutes
Both taps were running for that time before tap B was closed.
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