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The ratio of the sum of two positive integers to their difference is 7:5. If the the sum of the two numbers is at most 25, find all possible values for the pair of numbers.
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ok got it
write it out first as such: \[\huge \frac{m+n}{m-n}=\frac{7}{5}\]
Then include this: \[\huge 0<m+n \le25\]
Simplifying the first equation gives \[\huge m=6n\]
find all possible values of that in the interval now
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I believe there are 3 sets (a, b)
We know that \(n\leq m\), because the ratio is positive.
i believe it should be \[\huge n<m\]
but same idea
Hint: try \[\huge n=1, 2, 3....\]
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Thanks @Rizags
np
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