polynomials and conjugate roots


What is conjugate roots theorem?

    Conjugate roots theorem If the complex number is a root of the polynomial in a variable with real coefficients, then the complex conjugate is also a root of that polynomial. This theorem is very useful for finding roots of polynomials.

What is the root of a polynomial?

    Roots of Polynomials General form: n= order of the polynomial ai= constant coefficients Roots – Real or Complex 1. For an nthorder polynomial –nreal or complex roots 2. If n is odd ÆAt least 1 real root 3.

How do you find complex roots in an nthorder polynomial?

    For an nthorder polynomial –nreal or complex roots 2. If n is odd ÆAt least 1 real root 3. If complex roots exist, they are in complex conjugate pairs ( )20 = 0 + 1 + 2 +???+ = n f x a a x a x anx

What is the conjugate of a polynomial?

    As has been pointed out in the comments, the conjugate of a polynomial has different meanings, depending on the context. In the expression the quantity q ( x) ¯ is the complex conjugate of q ( x), i.e., the complex conjugate of the number that you obtain by evaluating p at x. Note that x ? R, which we shall assume in the following.
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