For every positive integer b show that there exists a
For every positive integer b, show that there exists a positive integer n such that the polynomial x^2 - 1 ∈ (Z/nZ)[x] has at least b roots.
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for every positive integer b show that there exists a positive integer n such that the polynomial x2 - 1 isin znzx has
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61 math pentagonal numbers a pentagonal number is defined as n3n-12 for n 1 2 and so on therefore the first few
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