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Given f(x) = 2x^3+3x^2+50x+75, and the zero 5i, find the other zeros?
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because these are real number coefficents, we immediately know 1 other zero is -5i
5i, -5i, -3/2
way to use that calculator
how do you find -3/2 though?
synthetic division
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yeah, I know about the conjugate, what would you divide by?
divide by x-5i
want me to show it here?
please? because we never divided by i's in class. :/
ok, my writing is kind of messy
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if one zero is 5i, then the other one is -5i so this factors as \[(x-5i)(x+5i)\times\text{something})\] and so \[(x^2+5)(\text{something})\] you can find the something by divison, or by thinking
sorry that was wrong, it is \[(x^2+25)(\text{something})\]
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