Instructions: This Monk test contains JK Bank Alligation or Mixture Problems with answer. This will help you in JK bank exam preparation.
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Directions to Solve
In the following the questions choose the word which best expresses the meaning of the given word.
Results
#1. A vessel is filled with liquid, 3 parts of which are water and 5 parts syrup. How much of the mixture must be drawn off and replaced with water so that the mixture may be half water and half syrup?
Answer: Option C
Explanation:
Suppose the vessel initially contains 8 litres of liquid.
Let x litres of this liquid be replaced with water.
Quantity of water in new mixture =  3 –  3x  x  litres  
8 
Quantity of syrup in new mixture =  5 –  5x  litres  
8 
3 –  3x  x  =  5 –  5x  
8  8 
5x 24 = 40 – 5x
10x = 16
x =  8  . 
5 
So, part of the mixture replaced =  8  x  1  =  1  .  
5  8  5 
#2. Tea worth Rs. 126 per kg and Rs. 135 per kg are mixed with a third variety in the ratio 1 : 1 : 2. If the mixture is worth Rs. 153 per kg, the price of the third variety per kg will be:
Answer: Option C
Explanation:
Since first and second varieties are mixed in equal proportions.
So, their average price = Rs.  126 135  = Rs. 130.50  
2 
So, the mixture is formed by mixing two varieties, one at Rs. 130.50 per kg and the other at say, Rs. x per kg in the ratio 2 : 2, i.e., 1 : 1. We have to find x.
By the rule of alligation, we have:
Cost of 1 kg of 1^{st} kindCost of 1 kg tea of 2^{nd} kind  
Rs. 130.50  Mean Price Rs. 153 
Rs. x 
(x – 153)  22.50 
x – 153  = 1  
22.50 
x – 153 = 22.50
x = 175.50
#3. A can contains a mixture of two liquids A and B is the ratio 7 : 5. When 9 litres of mixture are drawn off and the can is filled with B, the ratio of A and B becomes 7 : 9. How many litres of liquid A was contained by the can initially?
Answer: Option C Explanation: Suppose the can initially contains 7x and 5x of mixtures A and B respectively.
252x – 189 = 140x 147 112x = 336 x = 3. So, the can contained 21 litres of A. 
#4. A milk vendor has 2 cans of milk. The first contains 25% water and the rest milk. The second contains 50% water. How much milk should he mix from each of the containers so as to get 12 litres of milk such that the ratio of water to milk is 3 : 5?
Answer: Option B
Explanation:
Let the cost of 1 litre milk be Re. 1
Milk in 1 litre mix. in 1^{st} can =  3  litre, C.P. of 1 litre mix. in 1^{st} can Re.  3 
4  4 
Milk in 1 litre mix. in 2^{nd} can =  1  litre, C.P. of 1 litre mix. in 2^{nd} can Re.  1 
2  2 
Milk in 1 litre of final mix. =  5  litre, Mean price = Re.  5 
8  8 
By the rule of alligation, we have:
C.P. of 1 litre mixture in 1^{st} can C.P. of 1 litre mixture in 2^{nd} can  

Mean Price





Ratio of two mixtures =  1  :  1  = 1 : 1. 
8  8 
So, quantity of mixture taken from each can =  1  x 12  = 6 litres. 
#5. In what ratio must a grocer mix two varieties of pulses costing Rs. 15 and Rs. 20 per kg respectively so as to get a mixture worth Rs. 16.50 kg?
Answer: Option C
Explanation:
By the rule of alligation:
Cost of 1 kg pulses of 1^{st} kindCost of 1 kg pulses of 2^{nd} kind  
Rs. 15  Mean Price Rs. 16.50 
Rs. 20 
3.50  1.50 
Required rate = 3.50 : 1.50 = 7 : 3.
#6. A dishonest milkman professes to sell his milk at cost price but he mixes it with water and thereby gains 25%. The percentage of water in the mixture is:
Answer: Option C
Explanation:
Let C.P. of 1 litre milk be Re. 1
Then, S.P. of 1 litre of mixture = Re. 1, Gain = 25%.
C.P. of 1 litre mixture = Re.  100  x 1  =  4  
125  5 
By the rule of alligation, we have:
C.P. of 1 litre of milkC.P. of 1 litre of water  
Re. 1  Mean Price

0  


Ratio of milk to water =  4  :  1  = 4 : 1. 
5  5 
Hence, percentage of water in the mixture =  1  x 100  %  = 20%.  
5 
#7. How many kilogram of sugar costing Rs. 9 per kg must be mixed with 27 kg of sugar costing Rs. 7 per kg so that there may be a gain of 10% by selling the mixture at Rs. 9.24 per kg?
Answer: Option D
Explanation:
S.P. of 1 kg of mixture = Rs. 9.24, Gain 10%.
C.P. of 1 kg of mixture = Rs.  100  x 9.24  = Rs. 8.40  
110 
By the rule of allilation, we have:
C.P. of 1 kg sugar of 1^{st} kindCost of 1 kg sugar of 2^{nd} kind  
Rs. 9  Mean Price Rs. 8.40 
Rs. 7 
1.40  0.60 
Ratio of quantities of 1^{st} and 2^{nd} kind = 14 : 6 = 7 : 3.
Let x kg of sugar of 1^{st} be mixed with 27 kg of 2^{nd} kind.
Then, 7 : 3 = x : 27
x =  7 x 27  = 63 kg. 
#8. A container contains 40 litres of milk. From this container 4 litres of milk was taken out and replaced by water. This process was repeated further two times. How much milk is now contained by the container?
Answer: Option D
Explanation:
Amount of milk left after 3 operations =  40  1 –  4  3  litres  
40 
=  40 x  9  x  9  x  9  = 29.16 litres.  
10  10  10 
#9. A jar full of whisky contains 40% alcohol. A part of this whisky is replaced by another containing 19% alcohol and now the percentage of alcohol was found to be 26%. The quantity of whisky replaced is:
Answer: Option B
Explanation:
By the rule of alligation, we have:
Strength of first jarStrength of 2^{nd} jar  
40%  Mean Strength 26% 
19% 
7  14 
So, ratio of 1^{st} and 2^{nd} quantities = 7 : 14 = 1 : 2
Required quantity replaced =  2 
3 
#10. In what ratio must water be mixed with milk to gain 16 2/3 % on selling the mixture at cost price?
Answer: Option A
Explanation:
Let C.P. of 1 litre milk be Re. 1.
S.P. of 1 litre of mixture = Re.1, Gain =  50  %. 
3 
C.P. of 1 litre of mixture =  100 x  3  x 1  =  6  
350  7 
By the rule of alligation, we have:
C.P. of 1 litre of waterC.P. of 1 litre of milk  
0  Mean Price

Re. 1  


Ratio of water and milk =  1  :  6  = 1 : 6. 
7  7 
#11. Find the ratio in which rice at Rs. 7.20 a kg be mixed with rice at Rs. 5.70 a kg to produce a mixture worth Rs. 6.30 a kg.
Answer: Option B
Explanation:
By the rule of alligation:
Cost of 1 kg of 1^{st} kindCost of 1 kg of 2^{nd} kind  
720 p  Mean Price 630 p 
570 p 
60  90 
Required ratio = 60 : 90 = 2 : 3.
#12. In what ratio must a grocer mix two varieties of tea worth Rs. 60 a kg and Rs. 65 a kg so that by selling the mixture at Rs. 68.20 a kg he may gain 10%?
Answer: Option A
Explanation:
S.P. of 1 kg of the mixture = Rs. 68.20, Gain = 10%.
C.P. of 1 kg of the mixture = Rs.  100  x 68.20  = Rs. 62.  
110 
By the rule of alligation, we have:
Cost of 1 kg tea of 1^{st} kind.Cost of 1 kg tea of 2^{nd} kind.  
Rs. 60  Mean Price Rs. 62 
Rs. 65 
3  2 
Required ratio = 3 : 2.
#13. The cost of Type 1 rice is Rs. 15 per kg and Type 2 rice is Rs. 20 per kg. If both Type 1 and Type 2 are mixed in the ratio of 2 : 3, then the price per kg of the mixed variety of rice is:
Answer: Option A
Explanation:
Let the price of the mixed variety be Rs. x per kg.
By rule of alligation, we have:
Cost of 1 kg of Type 1 riceCost of 1 kg of Type 2 rice  
Rs. 15  Mean Price Rs. x 
Rs. 20 
(20 – x)  (x – 15) 
(20 – x)  =  2  
(x – 15)  3 
60 – 3x = 2x – 30
5x = 90
x = 18.
#14. 8 litres are drawn from a cask full of wine and is then filled with water. This operation is performed three more times. The ratio of the quantity of wine now left in cask to that of water is 16 : 65. How much wine did the cask hold originally?
Answer: Option B
Explanation:
Let the quantity of the wine in the cask originally be x litres.
Then, quantity of wine left in cask after 4 operations =  x  1 –  8  4  litres.  
x 
x(1 – (8/x))^{4}  =  16  
x  81 
1 –  8  4  =  2  4  
x  3 
x – 8  =  2  
x  3 
3x – 24 = 2x
x = 24.
#15. A merchant has 1000 kg of sugar, part of which he sells at 8% profit and the rest at 18% profit. He gains 14% on the whole. The quantity sold at 18% profit is:
Answer: Option C
Explanation:
By the rule of alligation, we have:
Profit on 1^{st} partProfit on 2^{nd} part  
8%  Mean Profit 14% 
18% 
4  6 
Ration of 1^{st} and 2^{nd} parts = 4 : 6 = 2 : 3
Quantity of 2^{nd} kind =  3  x 1000  kg  = 600 kg. 
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