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Prove that 2^n+1 is not divisible by 31 Any ideas on how to start? (Had to re-post due to some technical issues, Apologies)
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@ganeshie8 , @hartnn .. need ur help
\(\large 2^n \equiv (2^5)^{\frac{n}{5}} \equiv 1 \mod 31\) \(\implies 2^n+1 \equiv 2 \mod 31\) \(\implies 31 \not | 2^n+1\)
just splitted 2^n into powers of 32 @***[ISURU]***
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