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The remainder of the numbers $702$,$787$,$855$ when divided by $m$, is $s$.

Again the remainder of the numbers $412$,$722$,$815$ when divided by $n$, is $r$ where $n ≠ r$.

Find the value of $m+n+s+r$

Source: MAA


Number Theory  


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Attempt 431


Solve 373


First Solve Gourab