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2011•Research journal of pure algebraRequires access

DIVISIBILITY FOR ALL NUMBERS

H. Khosravi, Hanieh Golmakani, H. M. Mohammadinezhad

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Abstract

Let n=a_n a_(n-1)…a_1 and m=b_m b_(m-1)…b_1 be natural number which are divided and divisor respectively. In this article we give some new methods for divisibility of numbers. In other words it gives basic methods for divisibility of any integer to another one that applying them is very useful and this shows divisibility without any limitation such that you can see that this is a much faster method. Keywords: Partition of a integer, Digit number, Divisibility.

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What this paper is about

Let n=a_n a_(n-1)…a_1 and m=b_m b_(m-1)…b_1 be natural number which are divided and divisor respectively. In this article we give some new methods for divisibility of numbers. In other words it gives basic methods for divisibility of any integer to another one that applying them is very useful and this shows divisibility without any limitation such that you can see that this is a much faster method. Keywords: Partition of a integer, Digit number, Divisibility.

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Available abstract

Let n=a_n a_(n-1)…a_1 and m=b_m b_(m-1)…b_1 be natural number which are divided and divisor respectively. In this article we give some new methods for divisibility of numbers. In other words it gives basic methods for divisibility of any integer to another one that applying them is very useful and this shows divisibility without any limitation such that you can see that this is a much faster method. Keywords: Partition of a integer, Digit number, Divisibility.

Key concepts: Divisibility rule, Mathematics, Natural number, Divisor (algebraic geometry), Integer (computer science), Partition (number theory), Combinatorics, Discrete mathematics

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