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A positive integer is divided by a smaller positive integer. The integer part of the quotient is 9 and the remainder is 1. The sum of the two integers is 71. Find the two integers.
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off the top of my head i would start with the two equations \[m+n=71\] and \[\frac{m}{n}=9+\frac{1}{n}\]
multiply the second equation by \(n\) and get \(m=9n+1\) so really you have \[m+n=71\]\[m=9n+1\] you can replace \(m\) in the first equation by \(9n+1\) and get \[9n+1+n=71\] and solve that one more or less in your head
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