KOSHI-SHVARTS VA GYOLDER TENGSIZLIKLARI YORDAMIDA BA’ZI OLIMPIADA MASALALARINI YECHISH USULLARI

Authors

  • Narbaeva L.R. 2-kurs talaba Qoraqalpoq davlat universiteti
  • Yusupov M.A 2-kurs talaba Qoraqalpoq davlat universiteti.

Keywords:

Koshi-Shvarts tengsizligi, Gyolder tengsizligi, proportsional sonlar, olimpiada masalalari, musbat haqiqiy sonlar.

Abstract

Ushbu maqolada Koshi-Shvarts va Gyolder tengsizliklari yordamida ba’zi olimpiada masalalarini yechish usullari keltirilgan. Koshi-Shvarts va Gyolder tengsizliklari matematikada muhim ahamiyatga ega boʻlib, ular koʻplab olimpiada masalalarida qoʻllaniladi. Ushbu tengsizliklarning asosiy afzalliklari ularning qamrovli qoʻllanilishi va parametr sifatida oʻzgartirish kiritish mumkinligi bilan bogʻliq.

Downloads

Download data is not yet available.

References

Samin Riasat. «Basics of Olympiad Inequalities». 2008.

Radmila Bulajich Manfrino, José Antonio Gómez Ortega, Rogelio Valcez Delgado, Inequalities, Institudo de Matematicas, Universidad Nacional Autónoma de México, 2005.

Pham Kim Hung. «Secrets in Inequalities». Gil Publishing House, 2007.

Hayk Sedrakyan, Nairi Sedrakyan. «The Stair-Step Approach in Mathematics». Springer International Publishing AG 2018.

Downloads

Published

2024-07-31

Issue

Vol. 1 No. 7 (2024): INTERNATIONAL CONFERENCE ON ADVANCE SCIENCE AND TECHNOLOGY

Section

Articles

License

Creative Commons License

This work is licensed under a Creative Commons Attribution 4.0 International License.

How to Cite

KOSHI-SHVARTS VA GYOLDER TENGSIZLIKLARI YORDAMIDA BA’ZI OLIMPIADA MASALALARINI YECHISH USULLARI. (2024). INTERNATIONAL CONFERENCE ON ADVANCE SCIENCE AND TECHNOLOGY, 1(7), 15-18. https://universalconference.us/index.php/icast/article/view/2257