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A Jar contains a mixture of Milk and Water 18 and 12 Liters respectively.
When ‘x’ liter of the mixture is taken out and replaced with the same quantity of Water, then the ratio of Milk and Water becomes 2:3. Then what is the quantity of Water in final Mixture?
  • a)
    12 Liter
  • b)
    15 Liter
  • c)
    18 Liter
  • d)
    20 Liter
  • e)
    None
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
A Jar contains a mixture of Milk and Water 18 and 12 Liters respective...
Answer – 3. 18 Liter Explanation : (18-x*18/30)/(12- x*12/30+x) =2/3 x = 10 Water = 12+3/5*10 = 18
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Most Upvoted Answer
A Jar contains a mixture of Milk and Water 18 and 12 Liters respective...
The ratio of final mixture is m:w = 2:3. So W= 3/5. 
Just multiply this with mixture quantity i.e. 18+12 = 30. 
30*(3/5) = 18l.  
That is all! everything else is unnecessary in the question. 
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Community Answer
A Jar contains a mixture of Milk and Water 18 and 12 Liters respective...
A quantity of 6 liters is taken out from the jar and replaced with water, the ratio of milk to water becomes 3:2. Find the quantity of milk in the jar initially.

Let's assume the quantity of the mixture in the jar initially is x liters.

Therefore, milk in the jar initially = 18 liters and water in the jar initially = 12 liters.

When 6 liters of the mixture is taken out, the quantity of milk and water in the jar will also be reduced in the same ratio. Therefore, the new quantity of milk and water in the jar will be:

New quantity of milk = (18/30)*(x-6) = (3/5)*(x-6) liters

New quantity of water = (12/30)*(x-6) = (2/5)*(x-6) liters

When 6 liters of water is added to the jar, the new quantity of water becomes:

New quantity of water = (2/5)*(x-6) + 6 liters

Therefore, the new ratio of milk to water becomes:

(3/5)*(x-6) : (2/5)*(x-6) + 6

3(x-6) : 2(x-6) + 30

3x - 18 : 2x + 12

Now, according to the question, the new ratio of milk to water is 3:2. Therefore,

3x - 18 : 2x + 12 = 3/2

Solving for x, we get:

x = 54

Therefore, the quantity of milk in the jar initially is:

18 liters + (3/5)*(54-6) liters = 30 liters.

Hence, the quantity of milk in the jar initially is 30 liters.
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A Jar contains a mixture of Milk and Water 18 and 12 Liters respectively.When ‘x’ liter of the mixture is taken out and replaced with the same quantity of Water, then the ratio of Milk and Water becomes 2:3. Then what is the quantity of Water in final Mixture?a)12 Literb)15 Literc)18 Literd)20 Litere)NoneCorrect answer is option 'C'. Can you explain this answer?
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A Jar contains a mixture of Milk and Water 18 and 12 Liters respectively.When ‘x’ liter of the mixture is taken out and replaced with the same quantity of Water, then the ratio of Milk and Water becomes 2:3. Then what is the quantity of Water in final Mixture?a)12 Literb)15 Literc)18 Literd)20 Litere)NoneCorrect answer is option 'C'. Can you explain this answer? for Quant 2024 is part of Quant preparation. The Question and answers have been prepared according to the Quant exam syllabus. Information about A Jar contains a mixture of Milk and Water 18 and 12 Liters respectively.When ‘x’ liter of the mixture is taken out and replaced with the same quantity of Water, then the ratio of Milk and Water becomes 2:3. Then what is the quantity of Water in final Mixture?a)12 Literb)15 Literc)18 Literd)20 Litere)NoneCorrect answer is option 'C'. Can you explain this answer? covers all topics & solutions for Quant 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A Jar contains a mixture of Milk and Water 18 and 12 Liters respectively.When ‘x’ liter of the mixture is taken out and replaced with the same quantity of Water, then the ratio of Milk and Water becomes 2:3. Then what is the quantity of Water in final Mixture?a)12 Literb)15 Literc)18 Literd)20 Litere)NoneCorrect answer is option 'C'. Can you explain this answer?.
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