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Two cans of milk contain 25% water and 50% water respectively. How much milk must be taken from the two cans to get 12 litres of milk so that it will
Question

Two cans of milk contain 25% water and 50% water respectively. How much milk must be taken from the two cans to get 12 litres of milk so that it will contain water and milk in the ratio 3 : 5?

A.

4 litres, 8 litres

B.

6 litres, 6 litres

C.

5 litres, 7 litres

D.

3 litres, 9 litres

Correct option is B

Given:
Can A contain 25% water, so it has 75% milk.
Can B contain 50% water, so it has 50% milk.
We want milk  of 12 litters, with a water-to-milk ratio of 3 : 5.
Solution:
Let a liter taken from  Can A and b liter taken  Can B.
So, a + b =12
Milk in Can A = .75a and water = .25a
Milk in Can B = .5b and water = .5b
According to the question
2.25a + 1.5b = 1.25a +2.5b
a = b
Therefore, 2a = 2b = 12
Or, a = b = 6.
Thus, 6 liters milk should be taken from Can A and Can B.

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