•  
  •  
 

Central Asian Problems of Modern Science and Education

Abstract

This paper shows the application of Cauchy inequality to some complex geometric and algebraic problems. Proof of Cauchy inequality is presented in several ways. Furthermore, the generalized Koshi inequality is fully proven.

First Page

59

Last Page

65

References

[1] E. A. Morozova, I.S. Petrakov, V.A. Skvortsov. International Mathematical Olympiads. Moscow-1988 [2] A. Kochkarov, J. Rasulov. Inequalities-III. A set of issues. Tashkent-2008. [3] I. X. Sivashinskiy. Neravenstva in zadachax. Moscow - 1967 [4] B.B.Rixsiev, N.N.Ganikhodjaev, T.Q.Qurganov, H. Kasimov, Mathematical Olympiads. Teacher Publishing House, Tashkent -1993. [5] N.B. Vasilev, A.A. Egorov. Zadachi vsesoyuznyx matematicheskix olympiad. Moscow-1988 [6] Sh. Ismoilov, A. Kochkarov, B. Abduraxmonov. Inequalities-I. Classical methods of proof. Tashkent-2008.

Share

COinS
 
 

To view the content in your browser, please download Adobe Reader or, alternately,
you may Download the file to your hard drive.

NOTE: The latest versions of Adobe Reader do not support viewing PDF files within Firefox on Mac OS and if you are using a modern (Intel) Mac, there is no official plugin for viewing PDF files within the browser window.