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are determined so that approximately 230-240 students qualify for the USAJMO. If a student took the AMC 10 and 12 (i.e. AMC 10A and 12B or AMC 12A and 10B) and qualified for both the USAMO and USAJMO, the student must take the USAMO. In 2020, due to grading constraints caused by the COVID-19 pandemic, lower numbers of students were admitted (223 USAMO qualifiers and 158 USAJMO qualifiers). To increase the limited pool of female students for team selection, females received a lower cutoff than males. This policy change was never officially announced by the MAA and was decided upon a week before the administration of the exam. In addition, students who qualify for the AIME through scoring at least 68/75 on the
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made between the AMC 12 contest and the generally easier AMC 10 contest, giving those who took the AMC 10 an advantage over those who took the AMC 12. Students in grades seven through ten who were in the first selection of qualifiers (see 3. above) would still have qualified even if they had taken the AMC 10, except in the rare case that they set the floor themselves, making the AMC 12 still non-advantageous.
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which had just shut down most U.S. Schools forced the postponement of the AIME II, which was scheduled for March 19, and the USA(J)MO which was scheduled for mid-April. Both competitions were eventually rescheduled in June as online competitions which students participated in at home and were renamed
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4. Only AMC 10 A or AMC 10 B takers who are U.S. citizens and students residing in the United States and Canada will be eligible for the USAJMO. This automatically limits Junior Math
Olympiad participation to 10th graders and below. Students who take ONLY the AMC 10 test, whether AMC 10 A or AMC 10 B
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Since 2011, the goal has been to select approximately 500 students total for the two
Olympiads where 270 students qualify for the USA Mathematical Olympiad (USAMO) and 230 students qualify for the 2011 USA Junior Mathematical Olympiad (USAJMO). Selection for the USAMO and USAJMO are made according to
907:
Top USAMO and USAJMO participants are selected to MOP through multiple criteria of entry. As of 2016, the IMO team members, the next approximately 18 non-graduating USAMO students, the next approximately 12 USAMO students in 9th or 10th grade, the top approximately 12 students on the USAJMO, as well
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The lowest AIME score among those 240 first selected will determine a floor value. The second selection of approximately 120 USAMO participants will be among students in the 10th grade and below who received an AIME score at least as high as the floor value. If there are more than 120 young students
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7. We will select the student with the numerically largest index, whether AMC 10 based USAJMO index or AMC 12 based USAMO index, from each US state not already represented in either the USAMO or the USAJMO. The student will be invited to the USAMO if the numerically highest index in the state is AMC
128:
AMC 12 based indices are determined by taking AMC 12 Score + 10*(AIME Score). AMC 10 based indices are determined by taking AMC 10 Score + 10*(AIME Score). Cutoffs, based on AMC 12 indices, are determined so that approximately 260-270 students qualify for the USAMO. Cutoffs, based on AMC 10 indices,
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Statement 7 above (quoted from the AMC website) has recently come under controversy. During the selection for the 2006 USAMO, students who qualified by the floor value (in grades seven through ten) were qualified based on AMC scores as well (see * below) as their AIME scores, yet no distinction was
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Each question is graded on a scale from 0 to 7, with a score of 7 representing a proof that is mathematically sound. Thus, a perfect score is 42 points. The number of perfect papers each year has varied depending on test difficulty. The top scorers are published by MAA and the recognition changes
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6. The approximately 230-240 individual students with the top AMC 10 based USAMO indices will be invited to take the USAJMO. These indices will be selected from the pool of AMC 10 takers with an AIME score after removing students who also took an AMC 12 test and qualified for the USAMO in rule 5.
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4. The lowest AIME score among those 330 first selected will determine a floor value. The second selection of approximately 160 USAMO participants will be among students in the 10th grade and below who received an AIME score at least as high as the floor value. If there are more than 160 young
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Starting in 2010, the USA Mathematical
Olympiad is split into two parts. The USA Mathematical Olympiad will be administered to approximately 270 students, mostly selected from top ranking AMC12 participants. The AMC10 only participants will take part in USA Junior Mathematical Olympiad.
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In most years, students have taken the USAMO at their respective high schools. Prior to 2002, the problems were mailed to the schools in sealed envelopes, not to be opened before the appointed time on the test day. Since 2002, test problems have been posted on the AMC website (see
904:(also known as "MOP") program. Since holding this central event every year would be prohibitively expensive, it has been discontinued. In 2004 and 2005, however, funding was found to send 30 rising sophomores and juniors to MOP as well, in a program popularly called "Red MOP."
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The USAMO (and the USAJMO since 2010) is restricted to approximately 500 (250 prior to 2006) participants combined each year. To keep this quota constant, the AMC Committee uses a selection process, which has seen a number of revisions in the competition's history.
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The lowest AIME score among those 160 first selected will determine a floor value. The second selection of USAMO participants will be from the highest USAMO indices among students in grades seven through ten who got an AIME score at least as high as the floor
83:. Only US citizens and permanent residents could be invited to the USAMO until 2003, other students legally residing in the US can be invited since 2004. Starting from IMO 2022, only U.S. permanent residents and citizens may join the American
58:
Qualification for the USAMO or USAJMO is considered one of the most prestigious awards for high school students in the United States. Top scorers on both six-question, nine-hour mathematical proof competitions are invited to join the
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2. Selection to the USAMO will be based on the USAMO index which is defined as AMC 12 Score + 10 * AIME Score. Selection to the USAJMO will be based on the USAJMO index which is defined as AMC 10 Score + 10 * AIME Score.
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815:
as the AOIME (American Online
Invitational Mathematics Examination) and the USO(J)MO (United States Online (Junior) Mathematical Olympiad) respectively. They were sponsored by Art of Problem Solving (AoPS).
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5. The approximately 260-270 individual students with the top AMC 12 based USAMO indices will be invited to take the USAMO. These indices will be selected from the pool of AMC 12 takers with an AIME score.
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The student with the highest USAMO index from each state, territory, or U.S. possession not already represented in the selection of the first and second groups will be invited to take the USAMO.
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The student with the highest USAMO index from each state, territory, or U.S. possession not already represented in the selection of the first and second groups will be invited to take the USAMO.
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7. In advising young students (in grade 10 or below) who desire to be selected for the USAMO whether to take the AMC 12 contest or the AMC 10 contest, please be aware of the following facts:
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6. To adjust for variations in contest difficulty, the number of students selected from A & B contests will be proportional to the number of students who took the A & B Contests.
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To adjust for variations in contest difficulty, the number of students selected from A & B contests will be proportional to the number of students who took the (A & B) Contests.
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To adjust for variations in contest difficulty, the number of students selected from A & B contests will be proportional to the number of students who took the A & B Contests.
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Fifth Group: One student from each state, one student from the combined U.S.A. Territories, and one student from the APO/FPO schools- if not represented in the first four groups.
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c. In 2007, among 8,312 students who took the AIME, 2,696 were in grades 10 and below. Of those, 998 qualified for the AIME from the AMC 12 and 1,698 qualified from the AMC 10.
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The test consisted of two three-problem sets. Three hours were given for each set; one set was given in the morning (9:00-12:00), and the other in the afternoon (1:00-4:00).
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The first selection (consisting of participants from all grade levels) will be the approximately 160 highest USAMO indices of students taking the AMC 12A or AMC 12B contest.
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5.In order to find unrecognized young talent, AMC 10 takers who score 11 or more on the AIME will be invited to the USAMO. (In 2008 and 2009 this was 5 or 6 students).
900:, all expenses paid. In addition, Akamai invited all 2002 USAMO participants who were not high school seniors (approximately 160 students) to take part in an enlarged
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but neither AMC 10 nor 12 can qualify for the USAMO by scoring at least 11 on the AIME or the USAJMO by scoring 9-10 on the AIME, provided the student is eligible.
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In 2002, the Akamai
Foundation, as a major sponsor of the American Mathematics Competitions, invited all USAMO participants to take the test at a central event at
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7.Approximately the top 220-230 students with AMC10 based USAMO indices and not already selected to the USAMO via an AMC12 based index will be invited to the JMO.
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The test consisted of five problems to be solved in three and a half hours (earlier, three hours). Each problem was worth 20 points, for a perfect score of 100.
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1. The goal is to select about 500 of the top scorers from this year's AIME and AMC 12A, AMC 12B, AMC 10A and AMC 10B contests to participate in the USAMO.
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b. Among those 229 students, 87 had their AIME qualifying high score based on the AMC 12 and 142 had their AIME qualifying high score based on the AMC 10.
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below) fifteen minutes prior to the official start of the test. Student responses are then faxed back to the AMC office at the end of the testing period.
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2. Selection will be based on the USAMO index which is defined as 10 times the student's AIME score plus the student's score on the AMC 12 or the AMC 10.
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The goal is to select about 500 of the top scorers from this year's AIME and AMC 12A, AMC 12B, AMC 10A and AMC 10B contests to participate in the USAMO.
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as some varying number of female contestants from the USAMO or USAJMO are invited to MOP, with middle school students invited on a case-by-case basis.
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3.Only AMC 10A and AMC 10B takers are eligible for the JMO. (This automatically limits Junior Math
Olympiad participation to 10th graders and below.)
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Selection will be based on the USAMO index which is defined as 10 times the student's AIME score plus the student's score on the AMC 12 or the AMC 10.
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The goal is to select about 250 of the top scorers from the prior AIME and AMC 12A, AMC 12B, AMC 10A and AMC 10B contests to participate in the USAMO.
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Selection will be based on the USAMO index which is defined as 10 times the student's AIME score plus the student's score on the AMC 12 or the AMC 10.
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a. In 2007, among 506 students invited to take the USAMO, 229 were in 10th grade and below. Those students had scored 6 or greater on the AIME.
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3. Only AMC 12 A or AMC 12 B takers who are U.S. citizens and students residing in the United States and Canada will be eligible for the USAMO.
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team. In addition, all participants, regardless of geographic location, must meet qualification indices determined by previous rounds of the
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1. U.S. citizens and students residing in the United States and Canada (with qualifying scores) are eligible to take the USAMO and USAJMO.
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USAMO Honorable
Mention: competitors who score 14 points or more, provided they did not receive a different award. (year 2023 - present)
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students with a score above the floor value, then approximately 160 students will be selected from this group by using the USAMO index.
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The selection process is designed to favor students who take the more mathematically comprehensive AMC 12A and AMC 12B contests.*
230:
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The selection process is designed to favor students who take the more mathematically comprehensive AMC 12A and AMC 12B contests.
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233:, or U.S. possession not already represented in the selection of the first and second groups will be invited to take the USAMO.
2498:- huge collection of problems from mathematical competitions, and the most complete collection of IMO shortlists and longlists.
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with a score above the floor value, then approximately 120 students will be selected from this group by using the USAMO index.
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3. The first selection will be the approximately 330 highest USAMO indices of students taking the AMC 12A or AMC 12B contest.
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The first selection will be the approximately 240 highest USAMO indices of students taking the AMC 12A or AMC 12B contest.
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Beginning in 2006, the USAMO was expanded to include approximately 500 students (around 430 were actually invited, read
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Since 2002, the following set of guidelines have been adopted for use in determining each year's USAMO participants:
2143:
USAJMO Honorable
Mention: competitors who score 14 points or more, provided they did not receive a different award.
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USAJMO Honorable
Mention: competitors who score 14 points or more, provided they did not receive a different award.
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2.Only AMC 12A or AMC 12B takers are eligible for the USAMO (with the slight exception mentioned in item 5 below).
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1.Selection to the USAMO and JMO will be based on the USAMO index which is defined as AMC score + 10 * AIME score.
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Here are the subjects on the test in different years by problem number (i.e. what subject each problem was from).
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Here are the subjects on the test in different years by problem number (i.e. what subject each problem was from).
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was introduced as a bridge between the AHSME and USAMO. In 2010, the USAMO split into the USAMO and USAJMO.
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or both, will NOT be eligible for the USAMO regardless of their score on the AMC 10 or the AIME.
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uses the same format.) On each day, four and a half hours are given for three questions.
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This means young students MUST take the USAMO if they qualify through an AMC 12 index.
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810:*In 2020, the AIME I took place as normal on March 11, 2020. However, the escalating
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9th grade: 7/15 on AIME AND 164+ on index; 10th grade: 8/15 on AIME AND 174+ on index
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40:
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4.Approximately the top 260 AMC12 based USAMO indices will be invited to the USAMO.
2326:
Turner, Nura D. (February 1971). "Why Can't We Have a USA Mathematical
Olympiad?".
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USAMO Bronze Award: at least approximately 18% of competitors (approximately 48)
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USAMO Silver Award: at least approximately 12% of competitors (approximately 32)
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USAMO Gold Award: at least approximately 6% of competitors (approximately 16)
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3-4 - All steps are present, but may lack clarity. (These scores are very rare.)
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USAJMO Top Winners: at least 12 highest scoring competitors (actual number: 13)
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USAJMO Winners: the next approximately 20% of competitors (actual number: 36)
260:) due to a proposal and sponsorship from the Art of Problem Solving website:
2492:- Contains rules, problems, qualifiers, and winners for each year since 1998
195:
6.Select the top index from any state not already represented in the USAMO.
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In order to be eligible to take the USAMO, a participant must be either a
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2012:
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2504:- a large community of Olympiad problems solvers from around the globe.
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http://www.mathlinks.ro/viewtopic.php?t=279691&search_id=1663915827
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Selection for the USAMO will be made according to the following rules:
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The USAMO was created in 1972 at the initiative of Nura D. Turner and
2361:
Greitzer, S. (March 1973). "The First U.S.A. Mathematical Olympiad".
80:
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43:. Since its debut in 1972, it has served as the final round of the
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12 based, and invited to the USAJMO if the index is AMC 10 based.
104:
2156:
USAJMO Honorable Mentions: the next approximately 70 competitors
840:
over the years. Please refer to Award section for more details.
2521:
2311:. The Mathematical Association of America. 2021. Archived from
2290:. The Mathematical Association of America. 2004. Archived from
2266:. The Mathematical Association of America. 2003. Archived from
2237:. The Mathematical Association of America. 2006. Archived from
2169:
USAJMO Honorable Mentions: the next approximately 12 performers
2106:
USAMO Honorable Mentions: the next approximately 12 performers
893:
229:
5 The student with the highest USAMO index from each state,
562:
213.0 for USAJMO with AIME I, 223.5 for USAJMO with AIME II
546:
210.5 for USAJMO with AIME I, 200.0 for USAJMO with AIME II
63:
to compete and train to represent the United States at the
2444:"Math Message Boards FAQ & Community Help | AoPS"
353:
Second Group: The next 20 students in grades 11 and below.
2495:
828:
Since 2002, the USAMO has been a six-question, nine-hour
559:
219.0 for USAMO with AIME I, 229.0 for USAMO with AIME II
543:
220.0 for USAMO with AIME I, 205.0 for USAMO with AIME II
2235:"United States of America Mathematical Olympiad - USAMO"
850:
1-2 - Progress on the problem, but not completely solved
359:
Fourth Group: The next 20 students in grades 9 or below.
356:
Third Group: The next 20 students in grades 10 or below.
346:
From 1998 to 2001, the following guidelines were used:
49:
United States of America Junior Mathematical Olympiad
1772:, although allowed, is never required in solutions.
920:, although allowed, is never required in solutions.
91:
contests. Entry to the USAMO is by invitation only.
2645:
2589:
2553:
131:
United States of America Mathematical Talent Search
257:
2153:USAJMO Winners: approximately top 70 competitors
2490:United States of America Mathematical Olympiad
23:United States of America Mathematical Olympiad
2533:
109:American Invitational Mathematics Examination
8:
79:or a legal resident of the United States or
2719:Education competitions in the United States
832:competition spread out over two days. (The
47:. In 2010, it split into the USAMO and the
2540:
2526:
2518:
2285:"USAMO 2004 Teacher Manual - Instructions"
2261:"USAMO 2003 Teacher Manual - Instructions"
638:208.5 (USAMO); 204.5 (USAMO—11th and 12th)
625:179.0 (AIME I); 196.5 (AIME II) for USAJMO
2431:American Mathematics Competitions#History
2398:"Obituary: Samuel L Greitzer (1905–1988)"
856:5-6 - Complete solution with minor errors
622:188.0 (AIME I); 215.5 (AIME II) for USAMO
378:
115:Historical participant selection process
2226:
847:0 - No work, or completely trivial work
641:188.5 (USAJMO) or 11/15 on AIME (USAMO)
2124:USAJMO Honors: the next 48 competitors
103:, and served as the next round to the
2166:USAJMO Winners: the top 12 performers
843:The scale of 0 to 7 goes as follows:
515:12B + (10*AIME II): 230.5 and above
479:12B + (10*AIME II): 230.5 and above
7:
2714:Recurring events established in 1972
2121:USAJMO Top Honors: Top 9 competitors
2103:USAMO Winners: the top 12 performers
455:10B + (10*AIME II): 220.5 and above
449:10A + (10*AIME II): 216.5 and above
437:12A + (10*AIME II): 230.5 and above
421:10B + (10*AIME II): 229.5 and above
415:10A + (10*AIME II): 233.5 and above
2709:International Mathematical Olympiad
2396:Berzsenyi, G.; Mientka, W. (1988).
2309:"American Mathematics Competitions"
886:
519:10A + (10*AIME I): 224.5 and above
507:12A + (10*AIME I): 225.5 and above
447:10A + (10*AIME I): 209.5 and above
443:12B + (10*AIME II): 236 and above
440:12B + (10*AIME I): 230.5 and above
413:10A + (10*AIME I): 229.5 and above
409:12B + (10*AOIME): 234.5 and above
401:12A + (10*AIME I): 233.5 and above
65:International Mathematical Olympiad
527:10B + (10*AIME II): 225 and above
521:10A + (10*AIME II): 219 and above
509:12A + (10*AIME II): 221 and above
491:10B + (10*AIME II): 212 and above
485:10A + (10*AIME II): 222 and above
473:12A + (10*AIME II): 216 and above
350:First Group: The top 120 students.
14:
2210:American Mathematics Competitions
524:10B + (10*AIME I): 233 and above
512:12B + (10*AIME I): 235 and above
488:10B + (10*AIME I): 212 and above
483:10A + (10*AIME I): 222 and above
476:12B + (10*AIME I): 235 and above
471:12A + (10*AIME I): 215 and above
452:10B + (10*AIME I): 216 and above
435:12A + (10*AIME I): 220 and above
418:10B + (10*AIME I): 230 and above
406:12B + (10*AIME I): 235 and above
369:American Mathematics Competitions
336:American Mathematics Competitions
290:American Mathematics Competitions
45:American Mathematics Competitions
2215:List of mathematics competitions
2194:
2180:
689:6/15 on AIME AND 181.0+ on index
673:6/15 on AIME AND 202.5+ on index
657:7/15 on AIME AND 215.0+ on index
403:12A + (10*AOIME): 234 and above
1:
2363:American Mathematical Monthly
2328:American Mathematical Monthly
902:Mathematical Olympiad Program
718:233 (AIME I); 220.5 (AIME II)
61:Mathematical Olympiad Program
2513:An archive of USAMO Problems
375:Recent qualification indices
16:High school math competition
391:Total number of qualifiers
2735:
107:until 1982. In 1983, the
2704:Mathematics competitions
2402:Mathematics Competitions
898:Cambridge, Massachusetts
29:) is a highly selective
2408:(1): 29. Archived from
2161:USAJMO: 2021 and before
1764:Exam Content for USAJMO
819:Test format and scoring
2502:Art of Problem Solving
2448:Art of Problem Solving
2098:USAMO: 2021 and before
912:Exam content for USAMO
798:212 (12th); 204 (11th)
644:328 USAMO; 235 USAJMO
628:282 USAMO; 222 USAJMO
612:268 USAMO; 233 USAJMO
596:264 USAMO; 231 USAJMO
580:266 USAMO; 231 USAJMO
549:311 USAMO; 198 USAJMO
532:280 USAMO; 208 USAJMO
496:242 USAMO; 156 USAJMO
460:275 USAMO; 235 USAJMO
425:223 USAMO; 158 USAJMO
2473:"2023 USAMO Awardees"
142:the following rules:
39:held annually in the
2548:American mathematics
2508:How to Write a Proof
2297:on 31 December 2006.
2202:United States portal
859:7 - Perfect solution
2678:Putnam Competition
2496:The IMO Compendium
2412:on 4 February 2014
2273:on 17 August 2003.
2241:on 6 November 2006
2188:Mathematics portal
830:mathematical proof
101:Samuel L. Greitzer
2691:
2690:
812:COVID-19 Pandemic
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807:
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609:204.0 for USAJMO
593:210.5 for USAJMO
577:211.0 for USAJMO
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342:2001 and earlier
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