Logarithm - Revision history

imported>Doug Williamson: Classify page.

2022-07-01T17:55:50Z

Classify page.

← Older revision		Revision as of 17:55, 1 July 2022
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	== See also ==		== See also ==
	* [[Natural logarithm]]		* [[Natural logarithm]]

			[[Category:The_business_context]]

2016-12-13T07:51:43Z

Update.

← Older revision		Revision as of 07:51, 13 December 2016
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	The mathematical function which is the inverse of "raising to the power of".		The mathematical function which is the inverse of "raising to the power of".

	~~Usually~~ abbreviated to "log".		Often abbreviated to "log".

2016-12-13T07:50:27Z

Layout.

← Older revision		Revision as of 07:50, 13 December 2016
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	More generally with logarithms to the base n:		More generally, with logarithms to the base n:

	log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x		log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x

2016-01-15T20:20:56Z

← Older revision		Revision as of 20:20, 15 January 2016
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	10<sup>(log<sub>10</sub>(x))</sup> = x		10<sup>(log<sub>10</sub>(x))</sup> = x

	And, more generally, n<sup>(log<sub>n</sub>(x))</sup> = x		And, more generally:

			n<sup>(log<sub>n</sub>(x))</sup> = x

2015-03-16T16:27:59Z

Standardise appearance of page

← Older revision		Revision as of 16:27, 16 March 2015
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	Usually abbreviated to "log".		Usually abbreviated to "log".

	~~For example working~~ with logarithms to the base 10:
			'''Example'''

			Working with logarithms to the base 10:

	log<sub>10</sub>(100) = 2		log<sub>10</sub>(100) = 2

	And 10<sup>2</sup> = 100		And 10<sup>2</sup> = 100



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	log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x		log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x

	~~For example~~ 10<sup>(log<sub>10</sub>(x))</sup> = x
			'''Example'''

			10<sup>(log<sub>10</sub>(x))</sup> = x

	And, more generally, n<sup>(log<sub>n</sub>(x))</sup> = x		And, more generally, n<sup>(log<sub>n</sub>(x))</sup> = x

2014-06-22T10:32:11Z

Expand to say "more" generally.

← Older revision		Revision as of 10:32, 22 June 2014
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	For example 10<sup>(log<sub>10</sub>(x))</sup> = x		For example 10<sup>(log<sub>10</sub>(x))</sup> = x

	And generally n<sup>(log<sub>n</sub>(x))</sup> = x		And, more generally, n<sup>(log<sub>n</sub>(x))</sup> = x

2013-08-22T11:02:30Z

← Older revision		Revision as of 11:02, 22 August 2013
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	And 10<sup>2</sup> = 100		And 10<sup>2</sup> = 100


	More generally with logarithms to the base n:		More generally with logarithms to the base n:

2013-08-22T11:01:26Z

Spacing 22/8/13

← Older revision		Revision as of 11:01, 22 August 2013
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	1.		1.

	The mathematical function which is the inverse of "raising to the power of".		The mathematical function which is the inverse of "raising to the power of".

	Usually abbreviated to "log".		Usually abbreviated to "log".

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	2.		2.

	The logarithm to the base 10.		The logarithm to the base 10.

2012-12-19T16:49:04Z

added See Also; inserted carriage returns

← Older revision		Revision as of 16:49, 19 December 2012
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	1.		1.
	The mathematical function which is the inverse of "raising to the power of".		The mathematical function which is the inverse of "raising to the power of".
	Usually abbreviated to ""log"".		Usually abbreviated to "log".

	For example working with logarithms to the base 10:		For example working with logarithms to the base 10:

	log<sub>10</sub>(100) = 2		log<sub>10</sub>(100) = 2

	And 10<sup>2</sup> = 100		And 10<sup>2</sup> = 100

	More generally with logarithms to the base n:		More generally with logarithms to the base n:

	log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x		log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x

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	And generally n<sup>(log<sub>n</sub>(x))</sup> = x		And generally n<sup>(log<sub>n</sub>(x))</sup> = x


	2.		2.
	The logarithm to the base 10.		The logarithm to the base 10.


			== See also ==
			* [[Natural logarithm]]

2012-12-19T16:45:44Z

completed defiinition

← Older revision		Revision as of 16:45, 19 December 2012
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	More generally with logarithms to the base n:		More generally with logarithms to the base n:
	log<sub>n</sub>(x) = the power which		log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x

			For example 10<sup>(log<sub>10</sub>(x))</sup> = x

			And generally n<sup>(log<sub>n</sub>(x))</sup> = x

			2.
			The logarithm to the base 10.