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Bunuel
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Bunuel
A tank has a solution consisting of milk and water in equal proportion. This solution is transferred into a vessel having 100 ml pure water at the rate of 10 ml per second. In how much time from the start of the transfer, will the ratio of milk to water in the vessel be 1 : 3?

(A) 5 seconds
(B) 10 seconds
(C) 15 seconds
(D) 20 seconds
(E) 25 seconds



Let initially there be \(100\) ml. of soln.

So \(50\%\) , i.e.\(50\) ml. is milk before transfer.

let \(x\) ml of soln. be transferred to achieve the required ratio.

After transfer quantity of milk is \(\frac{1}{4}* ( 100 + x )\)

Note: Amount of Milk remains constant before and after transfer.

So \(50 = \frac{1}{4}* ( 100 + x )\)

\(x= 100\)

So \(100\) ml. of soln. was transferred.

Since rate of soln. transfer is \(10\) ml per second , it will take \(\frac{ 100 }{10} =10 \) s. for the required quantity to transfer.

Ans-B

Hope it's clear.
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Bunuel
A tank has a solution consisting of milk and water in equal proportion. This solution is transferred into a vessel having 100 ml pure water at the rate of 10 ml per second. In how much time from the start of the transfer, will the ratio of milk to water in the vessel be 1 : 3?

(A) 5 seconds
(B) 10 seconds
(C) 15 seconds
(D) 20 seconds
(E) 25 seconds
Total solution = 80 L
Milk : Water = 4 : 3
Initial milk = (4/7) × 80 = 320/7 L
Each operation removes 10 L out of 80 L, so fraction of milk retained each time = 70/80 = 7/8
Operation is done 3 times:
Milk left
= (320/7) × (7/8)3
= (320/7) × (343/512)
= (5 × 49)/8
= 245/8 L
Answer: 245/8 litres (Option A)
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