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With Polynomial Synthetic Division, How can I tell that a polynomial might have a double root? How could I tell if it might have imaginary root(s)?
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If you get the same factor over.
You can tell it has complex roots when you get an irreducible quadratic factor with a negative discriminant.
@Mertsj Same Factor over and over?
f(x)=(x-1)(x-1)(x+5)
I meant in the table... how could you tell that there is a potential double root?
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That would have the double root of 1 because x-1 is a factor and then x-1 is a factor over again.
In what table? A table of x and y values?
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