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Last updated about 4 years ago
5 questions
1
The Rational Root Theorem states:If a polynomial P(x) has integer coefficients, then every rational root of P(x)=0 can be written in the form p/q, where
The Rational Root Theorem states:
If a polynomial P(x) has integer coefficients, then every rational root of P(x)=0 can be written in the form p/q, where
1
The Irrational Root Theorem states:If a polynomial P(x) has rational coefficients, and a+b\sqrt{c} is a root of P(x)=0, where a and b are rational and \sqrt{c} is irrational, then
The Irrational Root Theorem states:
If a polynomial P(x) has rational coefficients, and a+b\sqrt{c} is a root of P(x)=0, where a and b are rational and \sqrt{c} is irrational, then
1
The Complex Root Theorem states:If a polynomial P(x) has real coefficients, and a+bi is a root of P(x)=0, where a and b are real numbers, then its complex conjugate
The Complex Root Theorem states:
If a polynomial P(x) has real coefficients, and a+bi is a root of P(x)=0, where a and b are real numbers, then its complex conjugate
1
The Fundamental Theorem of Algebra states that every polynomial function of degree n≥1
The Fundamental Theorem of Algebra states that every polynomial function of degree n≥1
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The Corollary to the Fundamental Theorem of Algebra states that iIncluding multiplicities, a polynomial function of degree n≥1
The Corollary to the Fundamental Theorem of Algebra states that iIncluding multiplicities, a polynomial function of degree n≥1