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OpenStudy (anonymous):
Solve the equation 3x^3-22x^2+29x+30=0 given that zero 3 is a zero of 3x^3-22x^2+29x+30=0
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OpenStudy (loser66):
what is "zero 3" ?
OpenStudy (anonymous):
Yes
OpenStudy (loser66):
Does it mean 3 is one of the zero?
OpenStudy (anonymous):
Yes
OpenStudy (anonymous):
Zero 3 is a zero of? i'm guessing you mean "given the zero of 3" or "3 is a zero of the function"
Your first step would be to factor out (x-3)
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OpenStudy (loser66):
if it is so, then you can break the expression into parts by take long division.
That is \(\dfrac{3x^3-22x^2+29x+30}{x-3}\)
OpenStudy (anonymous):
ugh
what is wrong with synthetic division?
OpenStudy (anonymous):
\[(x-3)(3x^2+bc-10)\] even
then find \(b\)
OpenStudy (loser66):
:) nothing is wrong, just the same, right? but I prefer long division.
OpenStudy (anonymous):
Yeah I did synthetic division I got 3x^2-13x-10
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OpenStudy (anonymous):
i prefer the think method
\[(x-3)(3x^2+bx-10)\] the 3 and the -10 are obvious, all that is left is to find \(b\)
OpenStudy (anonymous):
ok then you have a quadratic, you can always find the zeros of a quadratic
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