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plz help 1.for any 2 non-zero integers x and y there exist a unique integer q and r called the quotient and remainder respectiv...Asked by Matt/maths
1.for any 2 non-zero integers x and y there exist a unique integer q and r called the quotient and remainder respectively such that x=yq+r where <=r|y|
i.e
division algorithm
2.if m is a prime integer, show that m/xy implies m/x and m/y
show step please
i.e
division algorithm
2.if m is a prime integer, show that m/xy implies m/x and m/y
show step please
Answers
Answered by
Writeacher
You might have gotten help by now if you had simply put "Math" in the School Subject box. Please follow directiions.
Answered by
Steve
m|xy => m|x or m|y
not and
2|6*7
the first one has a typo, aNd google will provide many proofs of the division algorithm, and euclidean division
not and
2|6*7
the first one has a typo, aNd google will provide many proofs of the division algorithm, and euclidean division
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