The first in this series is the American Invitational Mathematics Exam (AIME), followed by the USA Mathematical Olympiad and Junior Mathematical Olympiad (USAMO and USAJMO). Download the AIME problems and solutions below: 2001: AIME I - Problems | Solutions AIME II - Problems | Solutions ...
每一道题的答案都是从 0 到 999 的一个数，而且题目都出得非常精妙，推荐题主参加；下面是历年的题和答案：https://artofproblemsolving.com/wiki/index.php?title=AIME_Problems_and_Solutions
https://artofproblemsolving.com/wiki/index.php/AIME_Problems_and_Solutions
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AMC historical results AMC Problems and Solutions AoPSOnline官网进入AoPSOnline官网,你会看见AMC竞赛22年(1999年-2021)的考试分数线,相比前面推荐的AMC官网提供的AMC晋级分数线来看,不得不夸一下AoPSOnline网站的真的很赞!特别推荐同学们在刷题的过程中可以从中参考,评估下自身的AMC竞赛能力水平!图片来自:AoPSOnline...
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AIME Problems 9In triangle ABC AB 13 BC 15 and CA 17 Point D is on AB E is on BC and F is on CA Let AD p AB BE q BC and CF r CA where p q and r are positive and satisfy p q r 2 3 and p2 q2 r2 2 5 The ratio of the area of triangle DEF to the area of ...
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integersasmnmandpositivedigitsprime AIMEProblems2020 –I –March11,2020 1InABCwithAB=AC,pointDliesstrictlybetweenAandConsideAC,andpointElies strictlybetweenAandBonsideABsuchthatAE=ED=DB=BC.Thedegreemeasure of∠ABCis m n ,wheremandnarerelativelyprimepositiveintegers.Findm+n. 2Thereisauniquepositivere...
AIME-I-十年真题(附答案).doc,Problem 1 Call a -digit number geometric if it has distinct digits which, when read from left to right, form a geometric sequence. Find the difference between the largest and smallest geometric numbers. Problem 2 There is a co