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Recat
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In its most elementary form '''multiplication''' is repeated [[addition]] of [[whole numbers]] or [[integers]].  
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In its most elementary form '''multiplication''' is the repeated [[addition]] of [[whole numbers]] or [[integers]].  
 
:For example, <big><math>3\times 2 = 2 + 2 + 2 = 6</math></big>
 
:For example, <big><math>3\times 2 = 2 + 2 + 2 = 6</math></big>
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The result of a multiplication is the ''[[product]]''. The numbers which are multiplied together are called ''[[factor]]s''.
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The result of a multiplication is the ''product''. The numbers which are multiplied together are called ''factors''.
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God can multiply, my di ck with your co ck.
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In this context, it is also one of the most well-known [[commutative]] operations: It yields the same result, regardless of placement of numbers.
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Multiplication and addition are the only two mathematical functions that yield the same result, regardless of placement of numbers.
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:For example <big><math>3\times 2 = 2\times 3</math></big>.
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:For example <big><math>3\times 2 = 2\times 3</math></big>.
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Multiplication also possesses the [[associative property of multiplication|associative property]].
:Likewise <big><math>4 + 5 = 5 + 4</math></big>
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They are both therefore called "[[commutative]]" operations
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The opposite of multiplication is [[division]].
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== Properties of Multiplication ==
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* Multiplying any number by 1 yields that same number again. E.g. <math>8\times 1 = 1</math>
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* Multiplying any number by 0 yields 0. E.g. <math>7\times 0 = 0</math>
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Exceptions apply when parentheses are used
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:<big><math>2 *(3*4) = 24</math></big>
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:<big><math>4 *(3*2) = 16</math></big>
   
==See also==
 
==See also==
 
*[[Multiplication Property of Equality]]
 
*[[Multiplication Property of Equality]]
 
*[[Arithmetic]]
 
*[[Arithmetic]]
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[[Category:Algebra]]
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[[Category:Arithmetic]]
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