If the numerator of a fraction is increased by 200% and the denominator is increased by 300% the resultant fraction is $$\frac{15}{26}$$ What was the original fraction ?

If the numerator of a fraction is increased by 200% and the denominator is increased by 300% the resultant fraction is $$\frac{15}{26}$$ What was the original fraction ?
1). $$\frac{8}{11}$$
2). $$\frac{10}{11}$$
3). $$\frac{9}{13}$$
4). $$\frac{10}{13}$$

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Guest · Answer 1 · 2019-04-09 10:49:23

Solution

Let the numerator be x and denominator be y.
Numerator is increased by 200% and denominator is increased by 300%, the fraction becomes (3x/4y)
But the fraction is $\frac{15}{26}$
(3x/4y) = $\frac{15}{26}$
Hence, (x/y) = 10/13
Option D is correct.

Guest · Answer 2 · 2019-05-03 18:09:45

Solution

Let the numerator be x and denominator be y.
Numerator is increased by 200% and denominator is increased by 300%, the fraction becomes (3x/4y)
But the fraction is $\frac{15}{26}$
(3x/4y) = $\frac{15}{26}$
Hence, (x/y) = 10/13
Option D is correct.

If the numerator of a fraction is increased by 200% and the denominator is increased by 300% the resultant fraction is $$\frac{15}{26}$$ What was the original fraction ?

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