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k a April Highlights and 2025 AoPS Online Class Information
jlacosta   0
Apr 2, 2025
Spring is in full swing and summer is right around the corner, what are your plans? At AoPS Online our schedule has new classes starting now through July, so be sure to keep your skills sharp and be prepared for the Fall school year! Check out the schedule of upcoming classes below.

WOOT early bird pricing is in effect, don’t miss out! If you took MathWOOT Level 2 last year, no worries, it is all new problems this year! Our Worldwide Online Olympiad Training program is for high school level competitors. AoPS designed these courses to help our top students get the deep focus they need to succeed in their specific competition goals. Check out the details at this link for all our WOOT programs in math, computer science, chemistry, and physics.

Looking for summer camps in math and language arts? Be sure to check out the video-based summer camps offered at the Virtual Campus that are 2- to 4-weeks in duration. There are middle and high school competition math camps as well as Math Beasts camps that review key topics coupled with fun explorations covering areas such as graph theory (Math Beasts Camp 6), cryptography (Math Beasts Camp 7-8), and topology (Math Beasts Camp 8-9)!

Be sure to mark your calendars for the following events:
[list][*]April 3rd (Webinar), 4pm PT/7:00pm ET, Learning with AoPS: Perspectives from a Parent, Math Camp Instructor, and University Professor
[*]April 8th (Math Jam), 4:30pm PT/7:30pm ET, 2025 MATHCOUNTS State Discussion
April 9th (Webinar), 4:00pm PT/7:00pm ET, Learn about Video-based Summer Camps at the Virtual Campus
[*]April 10th (Math Jam), 4:30pm PT/7:30pm ET, 2025 MathILy and MathILy-Er Math Jam: Multibackwards Numbers
[*]April 22nd (Webinar), 4:00pm PT/7:00pm ET, Competitive Programming at AoPS (USACO).[/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
Apr 2, 2025
0 replies
2025 ELMOCOUNTS - Mock MATHCOUNTS Nationals
vincentwant   65
N a minute ago by mathkiddus
text totally not copied over from wmc (thanks jason <3)
Quick Links:
[list=disc]
[*] National: (Sprint) (Target) (Team) (Sprint + Target Submission) (Team Submission) [/*]
[*] Miscellaneous: (Leaderboard) (Private Discussion Forum) [/*]
[/list]
(Above links will release soon.)
-----
Eddison Chen (KS '22 '24), Aarush Goradia (CO '24), Ethan Imanuel (NJ '24), Benjamin Jiang (FL '23 '24), Rayoon Kim (PA '23 '24), Jason Lee (NC '23 '24), Puranjay Madupu (AZ '23 '24), Andy Mo (OH '23 '24), George Paret (FL '24), Arjun Raman (IN '24), Vincent Wang (TX '24), Channing Yang (TX '23 '24), and Jefferson Zhou (MN '23 '24) present:



[center]IMAGE[/center]

[center]Image credits to Simon Joeng.[/center]

2024 MATHCOUNTS Nationals alumni from all across the nation have come together to administer the first-ever ELMOCOUNTS Competition, a mock written by the 2024 Nationals alumni given to the 2025 Nationals participants. By providing the next generation of mathletes with free, high quality practice, we're here to boast how strong of an alumni community MATHCOUNTS has, as well as foster interest in the beautiful art that is problem writing!

The tests and their corresponding submissions forms will be released here, on this thread, on Monday, April 21, 2025. The deadline is May 10, 2025. Tests can be administered asynchronously at your home or school, and your answers should be submitted to the corresponding submission form. If you include your AoPS username in your submission, you will be granted access to the private discussion forum on AoPS, where you can discuss the tests even before the deadline.
[list=disc]
[*] "How do I know these tests are worth my time?" [/*]
[*] "Who can participate?" [/*]
[*] "How do I sign up?" [/*]
[*] "What if I have multiple students?" [/*]
[*] "What if a problem is ambiguous, incorrect, etc.?" [/*]
[*] "Will there be solutions?" [/*]
[*] "Will there be a Countdown Round administered?" [/*]
[/list]
If you have any other questions, feel free to email us at elmocounts2025@gmail.com!
65 replies
vincentwant
Yesterday at 6:29 PM
mathkiddus
a minute ago
Discuss the Stanford Math Tournament Here
Aaronjudgeisgoat   285
N 32 minutes ago by mathprodigy2011
I believe discussion is allowed after yesterday at midnight, correct?
If so, I will put tentative answers on this thread.
By the way, does anyone know the answer to Geometry Problem 5? I was wondering if I got that one right
Also, if you put answers, please put it in a hide tag

Answers for the Algebra Subject Test
Estimated Algebra Cutoffs
Answers for the Geometry Subject Test
Estimated Geo Cutoffs
Answers for the Discrete Subject Test
Estimated Cutoffs for Discrete
Answers for the Team Round
Guts Answers
285 replies
2 viewing
Aaronjudgeisgoat
Apr 14, 2025
mathprodigy2011
32 minutes ago
MOP Emails
hellohannah   69
N an hour ago by andliu766
So mop emails are probably coming tomorrow, feel free to discuss here. I'll probably post when I hear that they're out unless I'm asleep
69 replies
+6 w
hellohannah
Today at 4:59 AM
andliu766
an hour ago
MathILy 2025 Decisions Thread
mysterynotfound   11
N an hour ago by Turtle09
Discuss your decisions here!
also share any relevant details about your decisions if you want
11 replies
mysterynotfound
Today at 3:35 AM
Turtle09
an hour ago
No more topics!
sum to 2024
pog   25
N Apr 4, 2025 by Apple_maths60
Source: 2024 AMC 10A #4 / 2024 AMC 12A #3
The number $2024$ is written as the sum of not necessarily distinct two-digit numbers. What is the least number of two-digit numbers needed to write this sum?

$\textbf{(A) }20\qquad\textbf{(B) }21\qquad\textbf{(C) }22\qquad\textbf{(D) }23\qquad\textbf{(E) }24$
25 replies
pog
Nov 7, 2024
Apple_maths60
Apr 4, 2025
sum to 2024
G H J
Source: 2024 AMC 10A #4 / 2024 AMC 12A #3
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pog
4917 posts
#1
Y by
The number $2024$ is written as the sum of not necessarily distinct two-digit numbers. What is the least number of two-digit numbers needed to write this sum?

$\textbf{(A) }20\qquad\textbf{(B) }21\qquad\textbf{(C) }22\qquad\textbf{(D) }23\qquad\textbf{(E) }24$
This post has been edited 1 time. Last edited by jlacosta, Nov 7, 2024, 5:08 PM
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ConfidentKoala4
599 posts
#2
Y by
B i think iirc
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pog
4917 posts
#3 • 1 Y
Y by ranu540
We want to use as many $99$s as possible. Then $99 \cdot 20 + 44 = 2024$, so our answer is $20 + 1 = \boxed{\textbf{(B) }21}$.
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bobjoebilly
79 posts
#4 • 1 Y
Y by pog
fairly certain this was also #3 on 2024 AMC 12A
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Jonysun
34 posts
#6
Y by
Yeah it's $\fbox{B} \Rightarrow 21$.
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HonestCat
972 posts
#7
Y by
MAA looked at this and said “yeah, this is harder than p2”
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Sedro
5837 posts
#8
Y by
B confirmed.
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The_Reaperr
43 posts
#9
Y by
Yes it is B
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ElaineGu
389 posts
#10
Y by
Yup B. 99*21>2024
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MathRook7817
659 posts
#11
Y by
ceil(2024/99)
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Marcus_Zhang
979 posts
#12
Y by
legit read this one wrong as "2024 is the sum of two not necesarily distinct two-digit numbers"

rest in peace my reading skills
This post has been edited 1 time. Last edited by Marcus_Zhang, Nov 7, 2024, 5:13 PM
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LostDreams
145 posts
#13
Y by
Notice how it says "not necessarily distinct"
So yea just max out with bunch of 99s and you get B
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golden_star_123
204 posts
#15
Y by
This one was extremely easy and should have been #1.

This is $\lceil \frac{2024}{99} \rceil$, which is $\boxed{21}$.
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aryanpadarthi
4995 posts
#16
Y by
this should have been #2 or #1

ez
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SomeonecoolLovesMaths
3197 posts
#17
Y by
oh no I assumed them to be distinct :(
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wangzrpi
158 posts
#18
Y by
HonestCat wrote:
MAA looked at this and said “yeah, this is harder than p2”

didn't even read p2
B confirmed
this should be an amc8 problem
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OlympusHero
17020 posts
#19
Y by
May have misbubbled C for this question :(
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xHypotenuse
773 posts
#20
Y by
OlympusHero wrote:
May have misbubbled C for this question :(

Don't worry I think answer choices and questions were mixed up as an anti-cheat
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MC_ADe
176 posts
#21
Y by
sillied, said A cuz 99x20, forgot to +1 cuz of 44
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gicyuraok2
1059 posts
#22
Y by
quite a simple problem, just $99*20+44=2024$, but you can easily mess this one up
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andrewcheng
525 posts
#23
Y by
pog wrote:
The number $2024$ is written as the sum of not necessarily distinct two-digit numbers. What is the least number of two-digit numbers needed to write this sum?

$\textbf{(A) }20\qquad\textbf{(B) }21\qquad\textbf{(C) }22\qquad\textbf{(D) }23\qquad\textbf{(E) }24$

easier than P2 should be moved
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Countmath1
180 posts
#24
Y by
I pigeonholed this one. Answer is $\boxed{\textbf{(B)\ 21}}.$
This post has been edited 3 times. Last edited by Countmath1, Nov 7, 2024, 11:29 PM
Reason: again latex
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navier3072
109 posts
#25
Y by
This is really harder than 2 huh :wacko:
$\left \lceil \frac{2024}{99} \right \rceil = 21$
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lvlup
3 posts
#26
Y by
Marcus_Zhang wrote:
legit read this one wrong as "2024 is the sum of two not necesarily distinct two-digit numbers"

rest in peace my reading skills

yah same i had 2 reread it some times on the test
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iwastedmyusername
94 posts
#28
Y by
what is bro doing
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Apple_maths60
24 posts
#29
Y by
2024 =20×99 +44
So, total 21 two-digit number required
Ans:21(B)
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