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TheNightKing
There are two vessels A & B. Vessel A contains 80L mixture of petrol and kerosene oil in the ratio of 7 : 3 and Vessel B contains petrol and kerosene oil in the ratio 5 : 9. 20L mixture of vessel A is poured into Vessel B, due to which ratio of petrol and kerosene oil in vessel B becomes 11 : 15. Then, find the initial quantity of mixture in vessel B.

(A) 72 liters
(B) 78 liters
(C) 84 liters
(D) 90 liters
(E) 96 liters
For A
20 litres contains 7/10*20
=14 litres petrol + 6 litres of kerosene
When it mixed with B
ratio becomes=11/15
11/15= 5x+14/9x+6
x=6
Initial quantity of B 5x+9x=14X
=14*6
=84
C:)
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Let me share a simple method. NO NEED FOR COMPLEX MULTIPLICATIONS/ DIVISIONS/ ADDITIONS/ SUBTRACTIONS. This question is too simple for these.

If one looks at the options, one can find that all are Integers. This is an IMPORTANT WEAKNESS in the question. If exploited in a smart way, it will crack open the problem in seconds.
Initially, the ratio was 5:9 , this means the quantity should be a multiple of 14.
HOW?
Suppose Petrol is 5X litres and Kerosene is 9X litres = Total 14X Litres.
Remember all options are Integers? Thus, the quantity should be a multiple of 14.

Moreover, X should be a integer greater that 5 (may be 6 or 7 or 8 ). WHY? (See the options, most of them are slightly greater than 70.)

Now, How many options are multiple of 14 ? Leave 14 – How many are multiples of 7 ?
Only 84. That’s your Answer.
Hit it and move ahead to next one!!!!
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Why doesn't this yield the correct ans?

x= Initial volume of B

14+(5x/14)=(11/26)*(20+x)
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sdas80923
There are two vessels A & B. Vessel A contains 80L mixture of petrol and kerosene oil in the ratio of 7 : 3 and Vessel B contains petrol and kerosene oil in the ratio 5 : 9. 20L mixture of vessel A is poured into Vessel B, due to which ratio of petrol and kerosene oil in vessel B becomes 11 : 15. Then, find the initial quantity of mixture in vessel B.

(A) 72 liters
(B) 78 liters
(C) 84 liters
(D) 90 liters
(E) 96 liters

Why doesn't this yield the correct ans?

x= Initial volume of B

14+(5x/14)=(11/26)*(20+x)
Your equation is actually correct and give x = 84, which is option C.
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IDK is it good to use this approach or not (because luck is involved) but I just simply added the ratios of B i.e. 5+9=14.
Inferred that the initial value should be divisible by 14 and luckily there was only one value which is 84 so my answer is C.
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