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- =Rhea Section for MA 341 Professor Alexander Alekseenko, Spring 2010= [[Category:MA341Spring2010Alexander Alekseenko]]154 B (18 words) - 09:41, 18 January 2010
- =Rhea Section for [[MA341|MA 341]] Professor Alexander Alekseenko, Spring 2010= Dr. Alekseenko's office is in Mathematics Sciences Building room 411.1 KB (203 words) - 11:36, 4 May 2010
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- **[[2010 Spring MA 341 Alekseenko|MA 341 Spring 2010 Prof. Alekseenko]]13 KB (1,570 words) - 12:53, 7 August 2018
- =Rhea Section for MA 341 Professor Alexander Alekseenko, Spring 2010= [[Category:MA341Spring2010Alexander Alekseenko]]154 B (18 words) - 09:41, 18 January 2010
- =Rhea Section for [[MA341|MA 341]] Professor Alexander Alekseenko, Spring 2010= Dr. Alekseenko's office is in Mathematics Sciences Building room 411.1 KB (203 words) - 11:36, 4 May 2010
- '''Prof. Alekseenko:''' Let's see. The #8a says: Let <math>f(x)=\frac{1}{x^2}</math>,2 KB (346 words) - 17:29, 7 February 2010
- Dr. Alekseenko ('''corrected 01/26/2010 7:20pm'''): Indeed, the book does not seem to have Dr. Alekseenko: Yes. It is given. This property is included in the definitions of2 KB (393 words) - 16:49, 27 January 2010
- '''Prof. Alekseenko:''' I guess it depends on how we define the terminology. To me there is a d1 KB (252 words) - 14:54, 7 February 2010
- ''' Prof. Alekseenko: ''' Perhaps one could start from looking at '''Prof. Alekseenko:''' Thanks very much! The solution seems ok. A few minor detail can be corr2 KB (294 words) - 08:39, 10 February 2010
- '''Prof. Alekseenko:''' It is actually a theorem that <math> b=\sup{(a,b)} </math> and <math> a '''Prof. Alekseenko:''' I agree. As a rule of thumb, <math> \sup </math> and <math> \inf </math2 KB (287 words) - 10:45, 17 February 2010
- '''Prof. Alekseenko:''' Problem #13 is a little bit tricky, so let me give some hints about the2 KB (345 words) - 10:36, 11 March 2010
- *[[2010_Spring_MA_341_Alekseenko|Spring 2010, Prof. Alekseenko]]439 B (56 words) - 05:01, 1 March 2010
- Thanks, Prof. Alekseenko --[[User:Aaleksee|Aaleksee]] 15:58, 11 March 2010 (UTC)3 KB (627 words) - 19:51, 20 March 2010
- prof. Alekseenko: In problem 4 we need to prove the "if and only if" statement. It has to pa2 KB (375 words) - 09:27, 7 April 2010