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Theorem (Division Algorithm)
Let $a,n\in\mathbb{Z}$, with $n> 0$. Then there exists unique integers $q$ and $r$ (called the quotient and remainder) such that $a=qn+r$ where $0\leq r<n$.
The following pages link to this page.
- Example.DivisionAlgorithm
- Problem.DivisionAlgorithmForPolynomialsProof
- Problem.DivisionAlgorithmProof
- Schedule.20130925
- Schedule.20130930
- Schedule.20140129
- Schedule.20140131
- Schedule.20160919
- Schedule.20160921
- Schedule.20160923
- Schedule.20170201
- Schedule.20170203
- Schedule.20170208
- Schedule.20170911
- Schedule.20170913
- Schedule.20170918
- Schedule.20170920
- Schedule.20170922
- Schedule.20170925
- Schedule.AllProblems
- Schedule.AllProblems442
- Solution.DivisionAlgorithmProofJoey
- Theorem.DivisionAlgorithm
- Theorem.DivisionAlgorithmForPolynomials