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Bunuel
A mixture of 70 litres of alcohol and water contains 10% of water. How much water must be added to the above mixture to make the water 12.5% of the resulting mixture?


A. 1 litre

B. 1.5 litre

C. 2 litres

D. 2.5 litres

E. 3 litres

The quantity of alcohol should not change. Total quantity of given mixture is - 70 litres.

In the given mixture, the 10% water corresponds to 7 litres of water.

In the given mixture, the 90% alcohol corresponds to 63 litres of alcohol.

After adding water, the new mixture will have 12.5% water implies 1/8 water and 7/8th part of mixture will be alcohol.

Because alcohol quantity will remain same, 7/8th of Volume of new mixture = 63.

Volume of new mixture = 63 * (8/7) = 9 * 8 = 72 litres.

Initial volume = 70 litres. New volume = 72 liters.

Water added = 2 litres.
Ans - C
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Volume of water in the given mixture = 70* 10%= 7 litres
Let the volume of water added= x
Concentration of water in the final solution= 12.5%

We know that, Concentration of water in final solution= (Volume of water/ Total volume) *100

{(7 + x)/ (70 + x )} *100 = 12.5
700 + 100 x= 12.5(70 + x)
12.5 x -100x = 700 - 12.5 *70
- (87.5)x = - 175
x = 2

Correct Answer= C
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Bunuel
A mixture of 70 litres of alcohol and water contains 10% of water. How much water must be added to the above mixture to make the water 12.5% of the resulting mixture?


A. 1 litre

B. 1.5 litre

C. 2 litres

D. 2.5 litres

E. 3 litres

let w=water to be added
7+w=.125(70+w)
w=2 litres
C
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Answer choice: C

Total = 70 liters

Water = (10/100)*70 = 7 liters

Let x be the amount of water added to make water as 12.5% in resultant mixture

So New Total = 70+x

New water = 7+x

12.5% = 1/8

Hence (1/8) * (70+x) = 7+x

Solving for x

x = 2 litres

Gump


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Bunuel
A mixture of 70 litres of alcohol and water contains 10% of water. How much water must be added to the above mixture to make the water 12.5% of the resulting mixture?


A. 1 litre

B. 1.5 litre

C. 2 litres

D. 2.5 litres

E. 3 litres

We have 7 litres of water and 63 litres of alcohol.

We can create the equation in which w = water added:

(7 + w)/(70 + w) = 0.125

(7 + w)/(70 + w) = 125/100

(7 + w)/(70 + w) = 1/8

8(7 + w) = 70 + w

56 + 8w = 70 + w

7w = 14

w = 2

Answer: C
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Bunuel
A mixture of 70 litres of alcohol and water contains 10% of water. How much water must be added to the above mixture to make the water 12.5% of the resulting mixture?


A. 1 litre

B. 1.5 litre

C. 2 litres

D. 2.5 litres

E. 3 litres


using weighted average method

let x litres of water is required to be added

\frac{70}{x} = \frac{(100-12.5)}{(12.5-10)}

solve for x = 2 ltrs
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