28 August 2025

• curprev 07:5007:50, 28 August 2025 Stressedpineapple talk contribs 2,610 bytes +73 No edit summary

29 April 2025

• curprev 22:3122:31, 29 April 2025 Themathcanadian talk contribs 2,537 bytes −1 No edit summary
• curprev 22:2922:29, 29 April 2025 Themathcanadian talk contribs m 2,538 bytes +2 No edit summary
• curprev 22:2822:28, 29 April 2025 Themathcanadian talk contribs 2,536 bytes +8 No edit summary
• curprev 22:2722:27, 29 April 2025 Themathcanadian talk contribs 2,528 bytes +67 No edit summary
• curprev 22:2522:25, 29 April 2025 Themathcanadian talk contribs 2,461 bytes +13 No edit summary
• curprev 22:2422:24, 29 April 2025 Themathcanadian talk contribs 2,448 bytes +706 Please Check Solution

11 January 2025

• curprev 00:2000:20, 11 January 2025 Champion 25 talk contribs 1,742 bytes +119 →Solution

3 December 2024

• curprev 01:3001:30, 3 December 2024 Martin13579 talk contribs 1,623 bytes +58 No edit summary

6 July 2023

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8 October 2020

• curprev 14:5514:55, 8 October 2020 Srisainandan6 talk contribs 625 bytes +1 →Soltion 2
• curprev 14:5514:55, 8 October 2020 Srisainandan6 talk contribs m 624 bytes +93 →Solution

18 August 2020

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30 December 2018

• curprev 14:4214:42, 30 December 2018 Hong2021 talk contribs 531 bytes +258 →Solution 1

21 April 2018

• curprev 10:5010:50, 21 April 2018 Sujaykazi talk contribs 273 bytes +273 Created page with "==Problem 1== Let <math>a,b,c</math> be positive real numbers such that <math>a+b+c=4\sqrt[3]{abc}</math>. Prove that <cmath>2(ab+bc+ca)+4\min(a^2,b^2,c^2)\ge a^2+b^2+c^2.</cm..."