Pipe A can fill a tank in 30 mins and Pipe B can fill it in 28 mins. If 3/4th of the tank is filled by Pipe B alone and then both are opened, how much more time is required by both the pipes to fill the tank completely?
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✌Here is your answer...✌
Solution: 4
∵ In 28 minutes Pipe B Can Fill tank = 1
∴ In 1 minute Pipe B Can Fill tank = (1/28)
3/4 of the tank is filled in time = (3/4) ÷ (1/28) = 21 minutes
After 21 minutes The tank remaining empty = 1 - (3/4) = (1/4)
∵ In 30 minutes Pipe A Can Fill tank = 1
∴ In 1 minute Pipe A Can Fill tank = (1/30)
In 1 minute Pipe A + Pipe B can fill tank = (1/30) + (1/28) = (29/420) ................ (LCM of 28, 30 = 420)
∵ (29/420)th of Tank can be filled by Pipe A & Pipe B combined in time = 1 mins
∴ 1 Tank can be filled by Pipe A & Pipe B combined in time = 1 ÷ (29/420) mins
∴ (1/4) Tank can be filled by Pipe A & Pipe B combined in time = (1/4) ÷ (29/420) mins
= (420/116) = (105/29) = 3.62 Minutes
✌Here is your answer...✌
Solution: 4
∵ In 28 minutes Pipe B Can Fill tank = 1
∴ In 1 minute Pipe B Can Fill tank = (1/28)
3/4 of the tank is filled in time = (3/4) ÷ (1/28) = 21 minutes
After 21 minutes The tank remaining empty = 1 - (3/4) = (1/4)
∵ In 30 minutes Pipe A Can Fill tank = 1
∴ In 1 minute Pipe A Can Fill tank = (1/30)
In 1 minute Pipe A + Pipe B can fill tank = (1/30) + (1/28) = (29/420) ................ (LCM of 28, 30 = 420)
∵ (29/420)th of Tank can be filled by Pipe A & Pipe B combined in time = 1 mins
∴ 1 Tank can be filled by Pipe A & Pipe B combined in time = 1 ÷ (29/420) mins
∴ (1/4) Tank can be filled by Pipe A & Pipe B combined in time = (1/4) ÷ (29/420) mins
= (420/116) = (105/29) = 3.62 Minutes
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