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Another input for the knowledge of readers

1) If a/b >1 and x is a positive number
then (a+x) / (b+x) < (a/b)


2) If a/b <1 and x is a positive number
then (a+x) / (b+x) > (a/b)


3) If a/b =1 and x is a positive number
then (a+x) / (b+x) = (a/b)
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ans E..
since the ratio are in the simplest form and does not give us the actual quantity, adding and subtracting same amount to numerator and denominator will change the ratio and will depend on the actual quantity..
however multiplication and division same amount to numerator and denominator will would ofcourse give same ratio..
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Answer = E. It cannot be determined from the information given.

New equation would come up as \(\frac{2x+3}{5x+3}\)

Since x is unknown, Answer = E
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Bunuel
The ratio of two quantities is 2 to 5. If each of the quantities is increased by 3, what is the ratio of these two new quantities?

A. 2/5
B. 5/8
C. 7/13
D. 22/25
E. It cannot be determined from the information given.


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VERITAS PREP OFFICIAL SOLUTION:

Correct Answer: E

Let x and y be the two quantities such that x/y = 2/5. There is no algebraic operation that can be used to increase x and y each by 3 and determine what happens to the ratio 2/5.

For example, if x = 2 and y = 5, then (x+3)/(y+3) = (2+3)/(5+3) = 5/8. However, if x = 4 and y = 10 (which would still set x/y = 2/5), then (x+3)/(y+3) = (4+3)/(10+3) = 7/13. The ratio of the two new quantities cannot be uniquely determined from the information given, and the correct answer is (E).
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Bunuel
The ratio of two quantities is 2 to 5. If each of the quantities is increased by 3, what is the ratio of these two new quantities?

A. 2/5
B. 5/8
C. 7/13
D. 22/25
E. It cannot be determined from the information given.


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We can let 2x and 5x be the two original quantities. Therefore, the ratio of the two new quantities is (2x + 3) / (5x + 3). However, since x can be any (positive) value, there is no way we can determine the new ratio.

Answer: E
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