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Bunuel
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Let's say smaller number is x
and larger number is y

=> \(\frac{(x+y)}{2}\) = 62

=> x+y = 124....................(1)

=> \(\frac{(x+2)}{y} = \frac{1}{2}\)

=> 2(x+2) = y ..................(2)

after solving the two equations

x = 40

So the smaller number is 40

OA should be B
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Hey guys,

This calls for an equation

Let's say x is the smaller number and y is the larger number

We are told their average is 62 so:

\(\frac{(x + y)}{2} = 62\)

x + y = 124

We are also told that if 2 is added to the smaller number, the ratio of the two numbers becomes 1:2

In our world, that means that y is two times greater than x + 2 :

2(x+2) = y

2x + 4 = y

Substitute for y into the first equation:

x + (2x + 4) = 124

3x + 4 = 124

3x = 120

x = 40

The smaller number is 40

The answer is B
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