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rational root theorem (Q6481074)

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theorem

rational roots test

Language	Label	Description	Also known as
English	rational root theorem	theorem	rational roots test

Statements

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root-finding algorithm

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defining formula

a_{0},a_{n}\neq 0\implies \exists p,q\in \mathbb {Z} ,\ (x={\frac {p}{q}}\land \gcd\{p,q\}=1\land p\mid a_{0}\land q\mid a_{n})

1 reference

imported from Wikimedia project

English Wikipedia

in defining formula

x

symbol represents

polynomial root

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a_{i}

symbol represents

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n

symbol represents

degree of a polynomial

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{\text{gcd}}

symbol represents

greatest common divisor

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\mid

symbol represents

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list of theorems

language of work or name

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Identifiers

/m/06l4l

1 reference

Freebase Data Dumps

publication date

28 October 2013

RationalZeroTheorem

1 reference

imported from Wikimedia project

English Wikipedia

RationalZeroTheorem

subject named as

Rational Zero Theorem

1 reference

imported from Wikimedia project

English Wikipedia

Encyclopædia Britannica Online ID

topic/rational-root-theorem

subject named as

rational root theorem

author name string

William L. Hosch

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Microsoft Academic ID

27166021

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Sitelinks

Mathematics(0 entries)

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