2.13.4 Exercise: Divisibility. Quiz over 2.11-2.13 Concepts ***Work is DUE Thursday 2-7, Quiz over concepts Thursday 2-7!* ** Exit: 1. Find the "Exit" section on your ... Simplifying modulo. e.g. Simplify 10 123456789 modulo 41. Start by trying things out, we want to find a 1. 10 2 = 100 ≅ 18(mod 41). 10 3 ≅ 180 ≅ 16(mod 41). 10 4 ≅ 160 ≅ -4(mod 41). 10 5 ≅ -40 ≅ 1(mod 41). Now that we have a 1, try to rewrite the equation to use that to simplify

In mathematics, a Fermat number, named after Pierre de Fermat, who first studied them, is a positive integer of the form = +, where n is a non-negative integer. The first few Fermat numbers are: 3, 5, 17, 257, 65537, 4294967297, 18446744073709551617, …(sequence A000215 in the OEIS).. If 2 k + 1 is prime, and k > 0, it can be shown that k must be a power of two, so 2 k + 1 is a Fermat number ...

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