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Write a polynomial function of minimum degree with real coefficients whose zeros include those listed. Write the polynomial in standard form. 3, -13, and 5 + 4i
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two factors you get right away \[(x-3)(x+13)\]
the real question is, what quadratic has zeros \(5+4i,5-4i\)
exactly
there are three ways to fiind it one is long an annoying one is pretty easy one is real real easy which do you choose?
really really easy haha
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ok but as usual there is a trade off the real real easy way requires memorizing something that is, that the quadratic with zeros of \(a\pm bi\) is \[\huge x^2-2ax+(a^2+b^2)\]
you have \(5+4i\) so it is \[x^2-2\times 5x+4^2+5^2\] or \[x^2-10x+41\]
Wow that simplified it thank you
wait but is a=5 or b=5
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