A cistern can be filled by three taps A, B and C when turned on separately in 12 minutes, 10 minutes and 15 minutes respectively. If all are turned on together for 8/3 minutes and if B and C are then turned off, how much time will A alone take to fill the cistern?
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Answered by
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by taking lcm of these three taps ( 60 - lcm)
then we find efficiency of each taps
that of A=5 , B=6, C = 4
A+B+C three works for 8/3 minutes
then the water filled by these three together will be 15*8/3 = 4o units
reaming water will be 60-40 = 20
and this 20 unit water will be filled by only a ( as asked in question)
then it will be 20/5=4 minutes
thts it ..thnx
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Answer:
4 minutes
Step-by-step explanation:
hint
work done by A,B and C is 2 whole 2/3,i.e.,8/3(1/12+1/10+1/15)=2/3
remaining part
(1-2/3)=1/3
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