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Contests & Programs AMC and other contests, summer programs, etc.
AMC and other contests, summer programs, etc.
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Contests & Programs AMC and other contests, summer programs, etc.
AMC and other contests, summer programs, etc.
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k a My Retirement & New Leadership at AoPS
rrusczyk   1573
N 6 hours ago by SmartGroot
I write today to announce my retirement as CEO from Art of Problem Solving. When I founded AoPS 22 years ago, I never imagined that we would reach so many students and families, or that we would find so many channels through which we discover, inspire, and train the great problem solvers of the next generation. I am very proud of all we have accomplished and I’m thankful for the many supporters who provided inspiration and encouragement along the way. I'm particularly grateful to all of the wonderful members of the AoPS Community!

I’m delighted to introduce our new leaders - Ben Kornell and Andrew Sutherland. Ben has extensive experience in education and edtech prior to joining AoPS as my successor as CEO, including starting like I did as a classroom teacher. He has a deep understanding of the value of our work because he’s an AoPS parent! Meanwhile, Andrew and I have common roots as founders of education companies; he launched Quizlet at age 15! His journey from founder to MIT to technology and product leader as our Chief Product Officer traces a pathway many of our students will follow in the years to come.

Thank you again for your support for Art of Problem Solving and we look forward to working with millions more wonderful problem solvers in the years to come.

And special thanks to all of the amazing AoPS team members who have helped build AoPS. We’ve come a long way from here:IMAGE
1573 replies
rrusczyk
Mar 24, 2025
SmartGroot
6 hours ago
k a March Highlights and 2025 AoPS Online Class Information
jlacosta   0
Mar 2, 2025
March is the month for State MATHCOUNTS competitions! Kudos to everyone who participated in their local chapter competitions and best of luck to all going to State! Join us on March 11th for a Math Jam devoted to our favorite Chapter competition problems! Are you interested in training for MATHCOUNTS? Be sure to check out our AMC 8/MATHCOUNTS Basics and Advanced courses.

Are you ready to level up with Olympiad training? Registration is open with early bird pricing available for our WOOT programs: MathWOOT (Levels 1 and 2), CodeWOOT, PhysicsWOOT, and ChemWOOT. What is WOOT? WOOT stands for Worldwide Online Olympiad Training and is a 7-month high school math Olympiad preparation and testing program that brings together many of the best students from around the world to learn Olympiad problem solving skills. Classes begin in September!

Do you have plans this summer? There are so many options to fit your schedule and goals whether attending a summer camp or taking online classes, it can be a great break from the routine of the school year. Check out our summer courses at AoPS Online, or if you want a math or language arts class that doesn’t have homework, but is an enriching summer experience, our AoPS Virtual Campus summer camps may be just the ticket! We are expanding our locations for our AoPS Academies across the country with 15 locations so far and new campuses opening in Saratoga CA, Johns Creek GA, and the Upper West Side NY. Check out this page for summer camp information.

Be sure to mark your calendars for the following events:
[list][*]March 5th (Wednesday), 4:30pm PT/7:30pm ET, HCSSiM Math Jam 2025. Amber Verser, Assistant Director of the Hampshire College Summer Studies in Mathematics, will host an information session about HCSSiM, a summer program for high school students.
[*]March 6th (Thursday), 4:00pm PT/7:00pm ET, Free Webinar on Math Competitions from elementary through high school. Join us for an enlightening session that demystifies the world of math competitions and helps you make informed decisions about your contest journey.
[*]March 11th (Tuesday), 4:30pm PT/7:30pm ET, 2025 MATHCOUNTS Chapter Discussion MATH JAM. AoPS instructors will discuss some of their favorite problems from the MATHCOUNTS Chapter Competition. All are welcome!
[*]March 13th (Thursday), 4:00pm PT/7:00pm ET, Free Webinar about Summer Camps at the Virtual Campus. Transform your summer into an unforgettable learning adventure! From elementary through high school, we offer dynamic summer camps featuring topics in mathematics, language arts, and competition preparation - all designed to fit your schedule and ignite your passion for learning.[/list]
Our full course list for upcoming classes is below:
All classes run 7:30pm-8:45pm ET/4:30pm - 5:45pm PT unless otherwise noted.

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0 replies
jlacosta
Mar 2, 2025
0 replies
LMT Spring 2025 and Girls' LMT 2025
vrondoS   14
N 5 minutes ago by why1434
The Lexington High School Math Team is proud to announce LMT Spring 2025 and our inaugural Girls’ LMT 2025! LMT is a competition for middle school students interested in math. Students can participate individually, or on teams of 4-6 members. This announcement contains information for BOTH competitions.

LMT Spring 2025 will take place from 8:30 AM-5:00 PM on Saturday, May 3rd at Lexington High School, 251 Waltham St., Lexington, MA 02421.

The competition will include two individual rounds, a Team Round, and a Guts Round, with a break for lunch and mini-events. A detailed schedule is available at https://lhsmath.org/LMT/Schedule.

There is a $15 fee per participant, paid on the day of the competition. Pizza will be provided for lunch, at no additional cost.

Register for LMT at https://lhsmath.org/LMT/Registration/Home.

Girls’ LMT 2025 will be held ONLINE on MathDash from 11:00 AM-4:15 PM EST on Saturday, April 19th, 2025. Participation is open to middle school students who identify as female or non-binary. The competition will include an individual round and a team round with a break for lunch and mini-events. It is free to participate.

Register for GLMT at https://www.lhsmath.org/LMT/Girls_LMT.

More information is available on our website: https://lhsmath.org/LMT/Home. Email lmt.lhsmath@gmail.com with any questions.
14 replies
+1 w
vrondoS
3 hours ago
why1434
5 minutes ago
Practice AMC 10A
freddyfazbear   42
N 2 hours ago by DhruvJha
Hey everyone!

I’m back with another practice test. Sorry this one took a while to pump out since I have been busy lately.

Post your score/distribution, favorite problems, and thoughts on the difficulty of the test down below. Hope you enjoy!


Practice AMC 10A

1. Find the sum of the infinite geometric series 1/2 + 7/36 + 49/648 + …
A - 18/11, B - 9/22, C - 9/11, D - 18/7, E - 9/14

2. What is the first digit after the decimal point in the square root of 420?
A - 1, B - 2, C - 3, D - 4, E - 5

3. Caden’s calculator is broken and two of the digits are swapped for some reason. When he entered in 9 + 10, he got 21. What is the sum of the two digits that got swapped?
A - 2, B - 3, C - 4, D - 5, E - 6

4. Two circles with radiuses 47 and 96 intersect at two points A and B. Let P be the point 82% of the way from A to B. A line is drawn through P that intersects both circles twice. Let the four intersection points, from left to right be W, X, Y, and Z. Find (PW/PX)*(PY/PZ).
A - 50/5863, B - 47/96, C - 1, D - 96/47, E - 5863/50

5. Two dice are rolled, and the two numbers shown are a and b. How many possible values of ab are there?
A - 17, B - 18, C - 19, D - 20, E - 21

6. What is the largest positive integer that cannot be expressed in the form 6a + 9b + 4c + 20d, where a, b, c, and d are positive integers?
A - 29, B - 38, C - 43, D - 76, E - 82

7. What is the absolute difference of the probabilities of getting at least 6/10 on a 10-question true or false test and at least 3/5 on a 5-question true or false test?
A - 0, B - 1/504, C - 1/252, D - 1/126, E - 1/63

8. How many arrangements of the letters in the word “ginger” are there such that the two vowels have an even number of letters (remember 0 is even) between them (including the original “ginger”)?
A - 72, B - 108, C - 144, D - 216, E - 432

9. After opening his final exam, Jason does not know how to solve a single question. So he decides to pull out his phone and search up the answers. Doing this, Jason has a success rate of anywhere from 94-100% for any given question he uses his phone on. However, if the teacher sees his phone at any point during the test, then Jason gets a 0.5 multiplier on his final test score, as well as he must finish the rest of the test questions without his phone. (Assume Jason uses his phone on every question he does until he finishes the test or gets caught.) Every question is a 5-choice multiple choice question. Jason has a 90% chance of not being caught with his phone. What is the expected value of Jason’s test score, rounded to the nearest tenth of a percent?
A - 89.9%, B - 90.0%, C - 90.1%, D - 90.2%, E - 90.3%

10. A criminal is caught by a police officer. Due to a lack of cooperation, the officer calls in a second officer so they can start the arrest smoothly. Officer 1 takes 26:18 to arrest a criminal, and officer 2 takes 13:09 to arrest a criminal. With these two police officers working together, how long should the arrest take?
A - 4:23, B - 5:26, C - 8:46, D - 17:32, E - 19:44

11. Suppose that on the coordinate grid, the x-axis represents economic freedom, and the y-axis represents social freedom, where -1 <= x, y <= 1 and a higher number for either coordinate represents more freedom along that particular axis. Accordingly, the points (0, 0), (1, 1), (-1, 1), (-1, -1), and (1, -1) represent democracy, anarchy, socialism, communism, and fascism, respectively. A country is classified as whichever point it is closest to. Suppose a theoretical new country is selected by picking a random point within the square bounded by anarchy, socialism, communism, and fascism as its vertices. What is the probability that it is fascist?
A - 1 - (1/4)pi, B - 1/5, C - (1/16)pi, D - 1/4, E - 1/8

12. Statistics show that people in Memphis who eat at KFC n days a week have a (1/10)(n+2) chance of liking kool-aid, and the number of people who eat at KFC n days a week is directly proportional to 8 - n (Note that n can only be an integer from 0 to 7, inclusive). A random person in Memphis is selected. Find the probability that they like kool-aid.
A - 13/30, B - 17/30, C - 19/30, D - 23/30, E - 29/30

13. A southern plantation has a length of 60 meters and a width of 50 meters. On the plantation, there is 1 kg of cotton per square meter waiting to be picked. The master of the plantation initially calls over 25 cotton pickers, each picking cotton at a rate of 5 kg per hour starting at 9 AM. However, he wants all of the cotton to be picked by 9 PM, and realizes that he needs to speed up the process. At 12 PM, the master then encourages his pickers to work faster by whipping them, in which they then all speed up to 6 kg per hour. At 1 PM, the master calls in 15 more pickers which pick at 5 kg per hour. Unfortunately, at 3 PM, the clouds drift away and the hot sun starts beating down, which slows every picker down by 2 kg per hour. At 4 PM, the clouds return, and all pickers return to picking at 5 kg per hour. At 5 PM, the master calls in 30 more pickers, which again pick at 5 kg per hour. At 6 PM, he calls in 30 more pickers. At 7 PM, he whips all the pickers again, speeding them up to 6 kg per hour. But at 8 PM, n pickers suddenly crash out and stop working due to fatigue, and the rest all slow back down to 5 kg per hour because they are tired. The master does not have any more pickers, so if too many of them drop out, he is screwed and will have to go overtime. Find the maximum value of n such that all of the cotton can still be picked on time, done no later than 9 PM.
A - 51, B - 52, C - 53, D - 54, E - 55

14. Find the number of positive integers n less than 69 such that the average of all the squares from 1^2 to n^2, inclusive, is an integer.
A - 11, B - 12, C - 23, D - 24, E - 48

15. Find the number of ordered pairs (a, b) of integers such that (a - b)^2 = 625 - 2ab.
A - 6, B - 10, C - 12, D - 16, E - 20

16. What is the 420th digit after the decimal point in the decimal expansion of 1/13?
A - 4, B - 5, C - 6, D - 7, E - 8

17. Two congruent towers stand near each other. Both take the shape of a right rectangular prism. A plane that cuts both towers into two pieces passes through the vertical axes of symmetry of both towers and does not cross the floor or roof of either tower. Let the point that the plane crosses the axis of symmetry of the first tower be A, and the point that the plane crosses the axis of symmetry of the second tower be B. A is 81% of the way from the floor to the roof of the first tower, and B is 69% of the way from the floor to the roof of the second tower. What percent of the total mass of both towers combined is above the plane?
A - 19%, B - 25%, C - 50%, D - 75%, E - 81%

18. What is the greatest number of positive integer factors an integer from 1 to 100 can have?
A - 10, B - 12, C - 14, D - 15, E - 16

19. On an analog clock, the minute hand makes one full revolution every hour, and the hour hand makes one full revolution every 12 hours. Both hands move at a constant rate. During which of the following time periods does the minute hand pass the hour hand?
A - 7:35 - 7:36, B - 7:36 - 7:37, C - 7:37 - 7:38, D - 7:38 - 7:39, E - 7:39 - 7:40

20. Find the smallest positive integer that is a leg in three different Pythagorean triples.
A - 12, B - 14, C - 15, D - 20, E - 21

21. How many axes of symmetry does the graph of (x^2)(y^2) = 69 have?
A - 2, B - 3, C - 4, D - 5, E - 6

22. Real numbers a, b, and c are chosen uniformly and at random from 0 to 3. Find the probability that a + b + c is less than 2.
A - 4/81, B - 8/81, C - 4/27, D - 8/27, E - 2/3

23. Let f(n) be the sum of the positive integer divisors of n. Find the sum of the digits of the smallest odd positive integer n such that f(n) is greater than 2n.
A - 15, B - 18, C - 21, D - 24, E - 27

24. Find the last three digits of 24^10.
A - 376, B - 576, C - 626, D - 876, E - 926

25. A basketball has a diameter of 9 inches, and the hoop has a diameter of 18 inches. Peter decides to pick up the basketball and make a throw. Given that Peter has a 1/4 chance of accidentally hitting the backboard and missing the shot, but if he doesn’t, he is guaranteed that the frontmost point of the basketball will be within 18 inches of the center of the hoop at the moment when a great circle of the basketball crosses the plane containing the rim. No part of the ball will extend behind the backboard at any point during the throw, and the rim is attached directly to the backboard. What is the probability that Peter makes a green FN?
A - 3/128, B - 3/64, C - 3/32, D - 3/16, E - 3/8
42 replies
1 viewing
freddyfazbear
Mar 24, 2025
DhruvJha
2 hours ago
Mathcounts state
happymoose666   12
N 2 hours ago by fxx11
Hi everyone,
I just have a question. I live in PA and I sadly didn't make it to nationals this year. Is PA a competitive state? I'm new into mathcounts and not sure
12 replies
happymoose666
Mar 24, 2025
fxx11
2 hours ago
USA Canada math camp
Bread10   35
N 3 hours ago by abbominable_sn0wman
How difficult is it to get into USA Canada math camp? What should be expected from an accepted applicant in terms of the qualifying quiz, essays and other awards or math context?
35 replies
Bread10
Mar 2, 2025
abbominable_sn0wman
3 hours ago
Differentiation Marathon!
LawofCosine   190
N Yesterday at 3:28 PM by rchokler
Hello, everybody!

This is a differentiation marathon. It is just like an ordinary marathon, where you can post problems and provide solutions to the problem posted by the previous user. You can only post differentiation problems (not including integration and differential equations) and please don't make it too hard!

Have fun!

(Sorry about the bad english)
190 replies
LawofCosine
Feb 1, 2025
rchokler
Yesterday at 3:28 PM
An interesting question about series
Ayoubgg   2
N Yesterday at 1:56 PM by solyaris
Calculate $\sum_{n=1}^{+\infty} \frac{(-1)^n}{F_n F_{n+2}}$ where $(F_n)$ denotes the Fibonacci sequence.**
2 replies
Ayoubgg
Mar 23, 2025
solyaris
Yesterday at 1:56 PM
Matrix problem
hef4875   2
N Yesterday at 1:02 PM by Filipjack
The matrix \( A = (a_{ij}) \in Mat_p(\mathbb{C}) \) is defined by the conditions
\( a_{12} = a_{23} = \dots = a_{(p-1)p} = 1 \) and \( a_{ij} = 0 \) for a set of indices \( (i,j) \).
Prove that there do not exist nonzero matrices \( B, C \in Mat_p(\mathbb{C}) \) satisfying the equation
\[
(I_p + A)^n = B^n + C^n.
\]$\forall$ $n$ is a postive integer.
2 replies
hef4875
Yesterday at 9:49 AM
Filipjack
Yesterday at 1:02 PM
Prove f(x) >= 0
shangyang   3
N Yesterday at 12:36 PM by solyaris
Let \( f \) be a function that is at least twice differentiable on an open interval containing \( [0, 2\pi] \). Given that
\[
f(0) = f(2\pi) = f'(0) = f'(2\pi) = 0
\]and
\[
f(x) + f''(x) \geq 0, \quad \forall x \in [0,2\pi].
\]Prove that \( f(x) \geq 0 \) for all \( x \in [0,2\pi] \).
3 replies
shangyang
Yesterday at 5:47 AM
solyaris
Yesterday at 12:36 PM
Gaussian integral
soruz   3
N Yesterday at 8:25 AM by Mathzeus1024
Exist a method of calculation for $ \int e^{-x^2}\,dx $, with help of $ e^{i \phi}=cos \phi  + i sin \phi $ and Moivre's formula.
3 replies
soruz
Oct 20, 2013
Mathzeus1024
Yesterday at 8:25 AM
Finding supremum of a weird function
pokoknyaakuimut   4
N Yesterday at 6:56 AM by MihaiT
Find $\text{sup}\{2^{2x}+2^{\frac{1}{2x}}:x\in\mathbb{R}, x<0\}$. Easy to guess that the answer is $1$, but I haven't found the reason yet. :(
4 replies
pokoknyaakuimut
Feb 14, 2025
MihaiT
Yesterday at 6:56 AM
Limit conundrum
MetaphysicalWukong   3
N Yesterday at 4:48 AM by HacheB2031
Source: UNSW
Why is the last statement not true? And how do we know the selected option is true?
3 replies
MetaphysicalWukong
Tuesday at 8:00 AM
HacheB2031
Yesterday at 4:48 AM
real analysis
ay19bme   3
N Tuesday at 8:46 PM by ay19bme
...........................
3 replies
ay19bme
Tuesday at 4:19 PM
ay19bme
Tuesday at 8:46 PM
Integration Bee Kaizo
Calcul8er   50
N Tuesday at 7:10 PM by Shikhar_
Hey integration fans. I decided to collate some of my favourite and most evil integrals I've written into one big integration bee problem set. I've been entering integration bees since 2017 and I've been really getting hands on with the writing side of things over the last couple of years. I hope you'll enjoy!
50 replies
Calcul8er
Mar 2, 2025
Shikhar_
Tuesday at 7:10 PM
Putnam 1950 B1
centslordm   2
N Tuesday at 6:19 PM by KAME06
In each of $n$ houses on a straight street are one or more boys. At what point should all the boys meet so that the sum of the distances that they walk is as small as possible?
2 replies
centslordm
May 25, 2022
KAME06
Tuesday at 6:19 PM
k Stop Talking About Leaks
jcoons91   0
Mar 25, 2025
The MAA may not be perfect, but in my view, their handling of the 2024–2025 competition cycle was truly commendable. Not a single leak of the AMC 8/10/12, AIME I/II, or USA(J)MO appeared on AoPS. This is an impressive feat in an environment where information travels fast and far.

Other supposed leaks remain nothing more than rumors; they are unverifiable, anecdotal, and almost certainly unfounded.

Let’s be realistic: the MAA did everything reasonably possible to protect the integrity of these contests. Leaks exist in many corners of life. Take government (look: https://www.washingtonpost.com/national-security/2025/03/24/trump-leak-signal-jeffrey-goldberg-atlantic/), corporations, and yes, even standardized testing. But here’s the difference: in those other domains, people don’t constantly talk about it. When someone scores a 1600 on the SAT or gets a 5 on the AP Calculus exam, no one jumps to accuse them of cheating. There's a presumption of merit and legitimacy.


Sadly, the same can’t be said for AMC competitions. Ironically, it's not cheating that undermines the credibility of the AMC; it’s the constant speculation about it. Even when there's no clear evidence, the persistent noise about leaks creates doubt. And that doubt sticks. It cheapens success.

You might feel justified in complaining about alleged cheating because you didn’t qualify this year. But what happens next year, when you make USA(J)MO? If the narrative continues to be “oh, everyone just cheats anyway,” your own hard-earned success will be met with skepticism. Not because you cheated—but because you've helped build a culture where perception overrides reality.

I’ve heard plenty of damaging and unfounded accusations just being an active member in my local math community. Teachers claiming a student with a B+ in Algebra II must have cheated to make AIME. Parents whispering that a “Chinese teacher” who runs group classes must be leaking problems because several of their students got DHR on the AMC 8. These accusations are unfair, baseless, and rooted in misunderstanding. School math is not competition math, and success often comes from years of focused training, not shortcuts.

So let’s stop. The more we talk about unverified cheating, the more we hurt ourselves and our peers. It’s time we protect the prestige of these contests—for the sake of those who’ve earned it, and for those who will in the future.

If you’re frustrated by your results, let that energy drive your preparation—not blame. Focus on growth, not gossip.
0 replies
jcoons91
Mar 25, 2025
0 replies
Stop Talking About Leaks
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jcoons91
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#1 • 55 Y
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The MAA may not be perfect, but in my view, their handling of the 2024–2025 competition cycle was truly commendable. Not a single leak of the AMC 8/10/12, AIME I/II, or USA(J)MO appeared on AoPS. This is an impressive feat in an environment where information travels fast and far.

Other supposed leaks remain nothing more than rumors; they are unverifiable, anecdotal, and almost certainly unfounded.

Let’s be realistic: the MAA did everything reasonably possible to protect the integrity of these contests. Leaks exist in many corners of life. Take government (look: https://www.washingtonpost.com/national-security/2025/03/24/trump-leak-signal-jeffrey-goldberg-atlantic/), corporations, and yes, even standardized testing. But here’s the difference: in those other domains, people don’t constantly talk about it. When someone scores a 1600 on the SAT or gets a 5 on the AP Calculus exam, no one jumps to accuse them of cheating. There's a presumption of merit and legitimacy.


Sadly, the same can’t be said for AMC competitions. Ironically, it's not cheating that undermines the credibility of the AMC; it’s the constant speculation about it. Even when there's no clear evidence, the persistent noise about leaks creates doubt. And that doubt sticks. It cheapens success.

You might feel justified in complaining about alleged cheating because you didn’t qualify this year. But what happens next year, when you make USA(J)MO? If the narrative continues to be “oh, everyone just cheats anyway,” your own hard-earned success will be met with skepticism. Not because you cheated—but because you've helped build a culture where perception overrides reality.

I’ve heard plenty of damaging and unfounded accusations just being an active member in my local math community. Teachers claiming a student with a B+ in Algebra II must have cheated to make AIME. Parents whispering that a “Chinese teacher” who runs group classes must be leaking problems because several of their students got DHR on the AMC 8. These accusations are unfair, baseless, and rooted in misunderstanding. School math is not competition math, and success often comes from years of focused training, not shortcuts.

So let’s stop. The more we talk about unverified cheating, the more we hurt ourselves and our peers. It’s time we protect the prestige of these contests—for the sake of those who’ve earned it, and for those who will in the future.

If you’re frustrated by your results, let that energy drive your preparation—not blame. Focus on growth, not gossip.
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