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For every positive integer n, consider all polynomials f(x) with integer coefficients, such that for some real number a x*(f(x+...Asked by lin
For every positive integer n, consider all monic polynomials f(x) with integer coefficients, such that for some real number a
x(f(x+a)−f(x))=nf(x)
Find the largest possible number of such polynomials f(x) for a fixed n<1000.
x(f(x+a)−f(x))=nf(x)
Find the largest possible number of such polynomials f(x) for a fixed n<1000.
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Answered by
Anonymous
Looks like you're not Brilliant after all.
Answered by
Writeacher
"lin" also needs to learn how to spell "help" ... and that there is no class called "heeeeeeelp math" -- incredible inability to follow directions.
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