{{asɛmtiNe Ɔkyerɛwfo}} | Nhomakorabea | Nneɛma a ɛma wotumi yɛ ade

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

where p is a factor of the constant term and q is a factor of the leading coefficient of P(x).

where p is the leading coefficient and q is the constant term of P(x).

where p is the constant term and q is the leading coefficient of P(x).

where p is a factor of the leading coefficient and q is a factor of the constant term of P(x).

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

a+b\sqrt{c} is also a root of P(x).

b-a\sqrt{c} is also a root of P(x).

a-b\sqrt{c} is also a root of P(x).

b+a\sqrt{c} is also a root of P(x).

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

b-ai is also a root of P(x).

a+bi is also a root of P(x).

a-bi is also a root of P(x).

b+ai is also a root of P(x).

1

The Fundamental Theorem of Algebra states that every polynomial function of degree n≥1

has at least two zeros in the set of complex numbers.

no zeros in the set of complex numbers.

has at least one zero in the set of complex numbers.

has at least one zero in the set of real numbers.

1

The Corollary to the Fundamental Theorem of Algebra states that iIncluding multiplicities, a polynomial function of degree n≥1

has exactly n+1 zeros.

has exactly n zeros.

has exactly n-1 zeros.

has at least n zeros.

3.6

3.6

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 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 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 Fundamental Theorem of Algebra states that every 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

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 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 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 Fundamental Theorem of Algebra states that every 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

3.6

3.6

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 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 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 Fundamental Theorem of Algebra states that every 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

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 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 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 Fundamental Theorem of Algebra states that every 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

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 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 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 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 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 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