Difference between revisions of "Template:Weeklyproblem"

Latest revision as of 02:53, 29 November 2018

Problem of the Week

2010 AIME II, Problem 7

Let $P(z)=z^3+az^2+bz+c$ , where a, b, and c are real. There exists a complex number $w$ such that the three roots of $P(z)$ are $w+3i$ , $w+9i$ , and $2w-4$ , where $i^2=-1$ . Find $|a+b+c|$ .

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Difference between revisions of "Template:Weeklyproblem"

Latest revision as of 02:53, 29 November 2018

Problem of the Week

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