Hi,
Let x liters of first solution and y liters of second solution be mixed
What do we have?
(0.2x + 0.3y) / (x + y) = 22 / 100
20x + 30y = 22x + 22y
8y = 2x
4y = x
Hence, x / (x+y) = 4y / (4y + y) = 4y / 5y = 0.8
Hence, 80%.
Sanity check: the final solution has 22% of A. X has 20% of A and Y has 30% of A. One needs to use (lot) more of solution X so that the balance shifts to 22%. So, 80% is more like it - rather than 44% (guess that is what has been marked)
Hope this helps. Thanks.
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chemicals solution % ..Please see attachmnt
Source: Beat The GMAT — Data Sufficiency |
I tried solving by picking numbers....
X=0.2A + 0.8B--- Say X = 20ltr ---- A=4 ltrs and B=16ltrs
Y=0.3A + 0.7B---- Say Y= 20 ltr--- B= 6 ltrs and B=14 ltrs
When X+Y , A=10 Ltrs and B=30 Ltrs.... i.e A %=25% and B=75%..... and X=50% of (X+Y)...
But we want A=22%, so X should be less than 50%.... 44% in options.....B
I am not sure whether my approach is correct...
Request you guys to share your thoughts on this approach...
Shout at me if i made a blunder...
X=0.2A + 0.8B--- Say X = 20ltr ---- A=4 ltrs and B=16ltrs
Y=0.3A + 0.7B---- Say Y= 20 ltr--- B= 6 ltrs and B=14 ltrs
When X+Y , A=10 Ltrs and B=30 Ltrs.... i.e A %=25% and B=75%..... and X=50% of (X+Y)...
But we want A=22%, so X should be less than 50%.... 44% in options.....B
I am not sure whether my approach is correct...
Request you guys to share your thoughts on this approach...
Shout at me if i made a blunder...

















