Category:Definitions/Degree of Polynomial
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This category contains definitions related to Degree of Polynomial.
Related results can be found in Category:Degree of Polynomial.
Let $R$ be a commutative ring with unity.
Let $P \in R \sqbrk x$ be a nonzero polynomial over $R$ in one variable $x$.
The degree of $P$ is the largest natural number $k \in \N$ such that the coefficient of $x^k$ in $P$ is nonzero.
Subcategories
This category has only the following subcategory.
Pages in category "Definitions/Degree of Polynomial"
The following 18 pages are in this category, out of 18 total.
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- Definition:Degree of Null Polynomial
- Definition:Degree of Polynomial
- Definition:Degree of Polynomial Form
- Definition:Degree of Polynomial over Field
- Definition:Degree of Polynomial over Field as Sequence
- Definition:Degree of Polynomial over Integral Domain
- Definition:Degree of Polynomial over Ring
- Definition:Degree of Polynomial/Also known as
- Definition:Degree of Polynomial/Field
- Definition:Degree of Polynomial/Integral Domain
- Definition:Degree of Polynomial/Null Polynomial
- Definition:Degree of Polynomial/Polynomial Form
- Definition:Degree of Polynomial/Ring
- Definition:Degree of Polynomial/Sequence
- Definition:Degree of Polynomial/Sequence/Field
- Definition:Degree of Polynomial/Sequence/Ring
- Definition:Degree of Polynomial/Zero