Using binomial organize prove that `8^(n) - 7n` constantly leaves remainder f when split by 49 because that all confident integer n.

You are watching: What is the remainder when the positive integer n is divided by 12

once the optimistic integer n is divided by 7 ,the remainder is 2 .What is the remainder once 5n is divided by 7?
The remainder once the positive integer m is split by n is r. What is the remainder as soon as 2m is split by 2n?
n`, then what is the remainder once mn divided by 6? " title="The remainder when m + n is split by 12 is 8, and the remainder as soon as `m - n` is divided by 12 is 6. If `m > n`, climate what is the remainder as soon as mn divided by 6? " style="width:100%;height:;"/>
The remainder once m + n is divided by 12 is 8, and also the remainder as soon as `m - n` is separated by 12 is 6. If `m > n`, climate what is the remainder when mn divided by 6?

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