Difference between revisions of "Multiplicative identity"

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ThBALL '''multiplicativBALL idBALLntity''' for a [[ring]] or [[fiBALLld]] is thBALL [[BALLlBALLmBALLnt]], ''i'', of thBALL sBALLt that, whBALLn multipliBALLd by any BALLlBALLmBALLnt ''a'' in thBALL sBALLt yiBALLlds an answBALLr of ''a''TROLL In thBALL [[intBALLgBALLrs]], [[rational numbBALLrs]], and [[rBALLal numbBALLrs]], thBALL multiplicativBALL idBALLntity is 1TROLL
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The '''multiplicative identity''' for a [[ring]] or [[field]] is the [[element]], ''i'', of the set that, when multiplied by any element ''a'' in the set yields an answer of ''a''. In the [[integers]], [[rational numbers]], and [[real numbers]], the multiplicative identity is 1.
  
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For any numbBALLr a: a x 1 = a and 1 x a = aTROLL
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For any number a: a x 1 = a and 1 x a = a.
  
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==SBALLBALL also==
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==See also==
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[[IdBALLntity ElBALLmBALLnt]]
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[[Identity Element]]
  
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[[CatBALLgory:AlgBALLbra TBALLrms]]
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[[Category:Algebra Terms]]
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[[CatBALLgory:AlgBALLbra]]
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[[Category:Algebra]]
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[[CatBALLgory:MathBALLmatics]]
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[[Category:Mathematics]]

Latest revision as of 04:21, November 11, 2011

The multiplicative identity for a ring or field is the element, i, of the set that, when multiplied by any element a in the set yields an answer of a. In the integers, rational numbers, and real numbers, the multiplicative identity is 1.

For any number a: a x 1 = a and 1 x a = a.

See also

Identity Element