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Alligation or Mixture problems

Alligation or Mixture problems
A vessel, full of water, weighs 24 kg. When the vessel is 1/4 full, it weighs 9 kg. Find the weight of empty vessel.

5 kg
8 kg
3 kg
4 kg

ANSWER EXPLANATION DOWNLOAD EXAMIANS APP

Let the weight of vessel be xWeight of water = 24 ? x? (24 ? x)/4 + x = 9? 24 ? x + 4x = 36? 3x = 12? x = 4 kg

Alligation or Mixture problems
How much pepsi at Rs.6 a litre is added to 15 litre of 'dew' at Rs. 10 a litre so that the price of the mixture be Rs.9 a litre?

5
None of these
8
10

ANSWER EXPLANATION DOWNLOAD EXAMIANS APP

Let x litre pepsi is required.     (10-9)=1           :                3=(9-6)   Therefore  in 1:3 one part = 5    =>  x= 5 litres

Alligation or Mixture problems
In a 100 litre of mixture the ratio of milk and water is 6:4. How much milk must be added to the mixture in order to make the ratio 3 : 1?

85
45
60
55

ANSWER EXPLANATION DOWNLOAD EXAMIANS APP

Let M litres milk be added => 60   +   M 40   =   3 1 => 60 + M = 120 => M = 60 lit.

Alligation or Mixture problems
An alloy contains copper and tin in the ratio 3 : 2. If 250 gm of copper is added to this alloy then the copper in it becomes double the quantity of tin in it. What is the amount (in gm) of tin in the alloy?

250
750
500
1000

ANSWER DOWNLOAD EXAMIANS APP

Alligation or Mixture problems
A mixture is composed of 11 parts of pure milk and 2 parts of water. If 35 litres of water were added to the mixture then the new mixture will contain twice as much pure milk as water, then how many litres of pure milk does the original mixture contain?

220
55
110
70

ANSWER DOWNLOAD EXAMIANS APP

Alligation or Mixture problems
6 liters of milk and water mixture has 75% milk in it. How much milk should be added to the mixture to make it 90% pure?

12 liters
10 liters
9 liters
8 liters

ANSWER EXPLANATION DOWNLOAD EXAMIANS APP

The given solution has 75% milk. Milk to be added has 100% milk. Milk should be added to the given mixture in the ratio 15 : 10 or 3 : 2 Quantity of milk to be added = (3 / 2) × 6 = 9 liters.

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