Utomo theorem

A : 2 23 1 B : 2 19 1 C : 2 13 1 D : 2 31 1 E : 2 7 1 \begin{array} {rc} A: & 2^{23}-1 \\ B: & 2^{19}-1 \\ C: & 2^{13}-1 \\ D: & 2^{31}-1 \\ E: & 2^{7}-1 \end{array}

From the above choices, which one is a composite number?

A D B E C

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2 solutions

Keanu Ac
May 8, 2017

I guess 23 is the only prime which is not written in the form 6k+1

I don't see how that's relevant. Could you please explain?

Joe Mansley - 3 years, 8 months ago
Budi Utomo
Mar 21, 2017

You can used my theorem :)

23 23 is the only non-Mersenne prime out of the list 7 , 13 , 19 , 23 , 31 7,13,19,23,31 .The 6 K + 1 6K + 1 hypothesis fails as 37 37 is a non-Mersenne prime.

Samuel Sturge - 1 year, 8 months ago

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