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Suppose the polynomial \(f(x) = a_nx^n + a_{n-1}x^{n-1} + \cdots + a_2x^2 + a_1x + a_0\)
has integer coefficients, and its roots are distinct integers.

Given that \(a_n=2, \) and \(a_0=66, \) what is the least possible value of \(|a_{n-1}|\)?

 #1
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Its about hunger its about power we stay hungry we devour.

 Dec 8, 2021
 #2
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First of all that's not an answer

Second of all, even the lyrics are wrong...

indecision

 #3
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The least possible value of |a_{n - 1}| is 26, given by the polynomial 2x^3 - 26x^2 + 38x + 66 = 2(x + 1)(x - 11)(x - 3).

Got it from https://web2.0calc.com/questions/polynomial-roots. It was already asked. LOL!!

 Dec 9, 2021

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