NUMERICAL PROPERTIES OF MATHEMATICAL SCIENCE
Hello friends, lovers of mathematical science, today in this publication I will be talking about what are the most important mathematical properties, I will also establish some basic examples for each property. When we refer to the properties of mathematics, the first thing we have to be clear they are the basic elements that define it, the sum, the division and the multiplication, this last mentioned element presents some very particular characteristics which we know as properties. Multiplication is considered one of the main elements associated with the science of mathematics, it is divided into commutative property, associative property, neutral element and distributive property. Below you will find a brief explanation of each of these properties, the examples presented will show in a more didactic way how to apply each numerical value to each property.
The properties of multiplication are:
Commutative property
This property is established in multiplication, where the numerical values denominated (factors) do not alter the associated product. Following are some examples:
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Associative property
This property is established in the multiplication, where the properties of the values (factors) do not change, this means that the result of the multiplication does not change either. Here are some examples:
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Neutral Elements
This property establishes that any number that is multiplied by its same factor, will always obtain the same result. Here are some examples:
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Distributive property
This property in the multiplication establishes that the numeric values that are multiplied by the same sum, are the same values that are obtained from a sum of multiplied values. Here are some examples:
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Bibliography :
Basic elementary mathematics 2008 G. WHITE. Basic numerical elements. T.Hernandez.
mathematical properties and complex numbers .2015 .Victoria D. kARLA M.
MATHEMATICS APPLIED, the science of knowledge .2004 S.VOCTORIX. CARLOS A.
NUMERICAL PROPERTIES. MULTIPLYING ELEMENTS .2010. DAVID G MICHAEL H.
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