TADM2E 1.25 - Revision history

Matt: Undo revision 1091 by FuckMatt (talk)

2020-08-01T00:47:26Z

Undo revision 1091 by FuckMatt (talk)

FuckMatt: Redirected page to UNTV

2020-07-31T10:16:07Z

Redirected page to UNTV

Mikki at 22:02, 12 June 2017

2017-06-12T22:02:18Z

Algowikiadmin: Recovering wiki

2014-09-11T18:24:05Z

Recovering wiki

Algowikiadmin: Recovering wiki

2014-09-11T18:14:21Z

Recovering wiki

New page

1. If there are 10 times as many items, and it is proportional to <math>n^2</math>, it will take <math>10^2</math> times as long or 100 seconds.
2. If it proportional to <math>nlogn</math>, it will take <math>10log_{2} 10</math> as long or about 33.2 seconds.

← Older revision		Revision as of 00:47, 1 August 2020
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−	~~#REDIRECT [[UNTV]]~~	+	1. If there are 10 times as many items, and it is proportional to <math>n^2</math>, it will take <math>10^2</math> times as long or 100 seconds.
		+	2. If it proportional to <math>nlogn</math>, it will take <math>(10^4.log_{2} 10^4) / (10^3.log_{2} 10^3)</math> as long or about 13.33 seconds.

← Older revision		Revision as of 10:16, 31 July 2020
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−	~~1. If there are 10 times as many items, and it is proportional to <math>n^2</math>, it will take <math>10^2</math> times as long or 100 seconds.~~	+	#REDIRECT [[UNTV]]
−	~~2. If it proportional to <math>nlogn</math>, it will take <math>(10^4.log_{2} 10^4) / (10^3.log_{2} 10^3)</math> as long or about 13.33 seconds.~~

← Older revision		Revision as of 22:02, 12 June 2017
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	1. If there are 10 times as many items, and it is proportional to <math>n^2</math>, it will take <math>10^2</math> times as long or 100 seconds.		1. If there are 10 times as many items, and it is proportional to <math>n^2</math>, it will take <math>10^2</math> times as long or 100 seconds.
−	2. If it proportional to <math>nlogn</math>, it will take <math>~~10log_~~{2} 10</math> as long or about 33.2 seconds.	+	2. If it proportional to <math>nlogn</math>, it will take <math>(10^4.log_{2} 10^4) / (10^3.log_{2} 10^3)</math> as long or about 13.33 seconds.

← Older revision		Revision as of 18:24, 11 September 2014
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−	1. If there are 10 times as many items, and it is proportional to ~~<~~math~~>~~n^2~~<~~/math~~>~~, it will take ~~<~~math~~>~~10^2~~<~~/math~~>~~ times as long or 100 seconds.	+	1. If there are 10 times as many items, and it is proportional to <math>n^2</math>, it will take <math>10^2</math> times as long or 100 seconds.
−	2. If it proportional to ~~<~~math~~>~~nlogn~~<~~/math~~>~~, it will take ~~<~~math~~>~~10log_{2} 10~~<~~/math~~>~~ as long or about 33.2 seconds.	+	2. If it proportional to <math>nlogn</math>, it will take <math>10log_{2} 10</math> as long or about 33.2 seconds.