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Site Support Tech support and questions about AoPS classes and materials
Tech support and questions about AoPS classes and materials
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k a June Highlights and 2025 AoPS Online Class Information
jlacosta   0
19 minutes ago
Congratulations to all the mathletes who competed at National MATHCOUNTS! If you missed the exciting Countdown Round, you can watch the video at this link. Are you interested in training for MATHCOUNTS or AMC 10 contests? How would you like to train for these math competitions in half the time? We have accelerated sections which meet twice per week instead of once starting on July 8th (7:30pm ET). These sections fill quickly so enroll today!

[list][*]MATHCOUNTS/AMC 8 Basics
[*]MATHCOUNTS/AMC 8 Advanced
[*]AMC 10 Problem Series[/list]
For those interested in Olympiad level training in math, computer science, physics, and chemistry, be sure to enroll in our WOOT courses before August 19th to take advantage of early bird pricing!

Summer camps are starting this month at the Virtual Campus in math and language arts that are 2 - to 4 - weeks in duration. Spaces are still available - don’t miss your chance to have a transformative summer experience. 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 upcoming events:
[list][*]June 5th, Thursday, 7:30pm ET: Open Discussion with Ben Kornell and Andrew Sutherland, Art of Problem Solving's incoming CEO Ben Kornell and CPO Andrew Sutherland host an Ask Me Anything-style chat. Come ask your questions and get to know our incoming CEO & CPO!
[*]June 9th, Monday, 7:30pm ET, Game Jam: Operation Shuffle!, Come join us to play our second round of Operation Shuffle! If you enjoy number sense, logic, and a healthy dose of luck, this is the game for you. No specific math background is required; all are welcome.[/list]
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0 replies
jlacosta
19 minutes ago
0 replies
Original Problem on Logarithms
yes45   0
an hour ago
What is the value of $\log _{xyz}{n}$ if
$\log _{xy}{n} = 48$,
$\log _{yz}{n} = 64$, and
$\log _{z}{n} = 96$?

Answer

Solution
0 replies
yes45
an hour ago
0 replies
MATHirang MATHibay 2012 Eliminations Average A1
qrxz17   0
an hour ago
Problem. Determine the sum of all real and complex solutions to the equation
\[
x^2 + 2|x| - 6x + 15 = 0.
\](Note: the modulus of a complex number \( x = a + bi \) is \( |x| = \sqrt{a^2 + b^2} \).)
Answer: Click to reveal hidden text
Solution: Substituting
\begin{align*}
        x = a + bi \text{ and } |x| = \sqrt{a^2 + b^2}
    \end{align*}
into the equation, we get
\begin{align*}
        (a^2 - b^2 + 2\sqrt{a^2 + b^2} - 6a + 15) + i(2ab - 6b) = 0
    \end{align*}
For this equation to hold,
\begin{align*}
    a^2 - b^2 + 2\sqrt{a^2 + b^2} - 6a + 15 &= 0 \text{  } \text{ and}\\
    2ab - 6b &=0.
    \end{align*}
Solving this system of equations, we get \(a= 3\) and \(b=\pm 4\).

Thus, we have the solutions \(x = 3+4i\) and \(x = 3-4i\).

Summing these solutions, we get \(\boxed{6}\).
0 replies
qrxz17
an hour ago
0 replies
Inequalities
toanrathay   0
an hour ago
Prove that this inequality holds for all positive reals $a,b,c$ \[
\frac{ab + bc + ca}{a^2 + b^2 + c^2} + \frac{1}{6} \left( \frac{(a - b)^2}{a^2 + b^2} + \frac{(b - c)^2}{b^2 + c^2} + \frac{(c - a)^2}{c^2 + a^2} \right) \leq 1.
\]
0 replies
toanrathay
an hour ago
0 replies
what??????????????????????
Iced_Coffee   10
N 2 hours ago by CurlyFalcon55
my "my topics" symbol (the little person looking button) and my "bookmarked topics" symbol keep randomly changing to different symbols!!!!!!!! What is happening? the 'my topics' one changed so it looked like it had a gear and a music note and I don't even know what the other one was. this has been happening for two or three days now is it happening to anyone else? please help! :what?:
10 replies
Iced_Coffee
Apr 11, 2025
CurlyFalcon55
2 hours ago
Post Times are Wrong
CurlyFalcon55   7
N 2 hours ago by CurlyFalcon55
Summary of the problem:
Every time a new post is posted, instead of the time it was posted at, it says "in 41 minutes" or "in an hour" or something like that. I was wondering, is that normal? I happens pretty regularly, though not all the time.

Page URL: Anywhere in the "Introduction to Number Theory" forum in AoPS

Steps to reproduce:
1.Go to the link above.
2.a.Click on any thread or b.just create a new thread.
3.If a., and if someone just posted, the bug might reproduce, and if you post, the problem might reproduce.
If b., then post something, and you might be lucky to see it reproduce.

Expected behavior:
Show the time it's been posted.

Frequency:
Pretty often.

Operating system:
macOS Sequoia 15.4.1

Browsers, including version:
Chrome, (I don't know what version)

Additional information:
This is hard to catch. It just sneaks up on you.

Does anyone else have the same problem? :help:
7 replies
CurlyFalcon55
Yesterday at 10:30 PM
CurlyFalcon55
2 hours ago
Hide tag workaround
char0221   13
N 2 hours ago by CurlyFalcon55
Summary of the problem: When quoting a tip tag, hovering over it causes a glitch where the tip tag's inner contents are "stuck" below the quotes.
Page URL: Any community message boards.
Steps to reproduce:
1. Create a message.
2. Insert a quote.
3. Inside the quote, put a tip tag.
4. Submit/preview, then hover over the tip tag.
Expected behavior: Tip tag does not stay when mouse is removed.
Frequency: 100%
Operating system(s): macOS Sequoia
Browser(s), including version: Safari 18.4
Additional information:
IMAGE
Also, make sure that the quote+tip is last.
[quote=char0221]
Try to close me!
[/quote]
13 replies
char0221
May 26, 2025
CurlyFalcon55
2 hours ago
[Sipnayan 2021 SHS SF-E2] Sum of 256th powers
aops-g5-gethsemanea2   1
N 2 hours ago by aops-g5-gethsemanea2
If $r_1,r_2,\dots,r_{256}$ are the 256 roots (not necessarily distinct) of the equation $x^{256}-2021x^2-3=0$, evaluate $\sum^{256}_{i=1}r_i^{256}$.
1 reply
aops-g5-gethsemanea2
2 hours ago
aops-g5-gethsemanea2
2 hours ago
PAGE NOT SCROLLING DOWN ALL THE WAY; GETS STUCK 1.5 POSTS BEFORE THREAD END
CurlyFalcon55   4
N 2 hours ago by CurlyFalcon55
Summary of the problem:
Whenever I push the big, top right "Reply" button– NOT THE SMALL LITTLE "QUICK REPLY" BAR ON THE BOTTOM, and reply, I can't scroll down all the way to the bottom of the thread that I just posted in. Sometimes, very rarely though, I doesn't scroll down all the way when I push the "Quick Reply" bar.


-----Page URL:
Anywhere in the "Introduction to Number Theory" forum in AoPS


-----Steps to reproduce:

1. Go to the link above.

2. Click any thread or create a new one.

3. Click the "Reply" button, not the quick reply bar.

4. Type a reply.

5. Push the "Submit" button.

6. Try to scroll down. if you’re lucky, the problem will reproduce.

-----Expected behavior:
To scroll all the way down.


-----Frequency:
Almost every time I push the big "Reply" button, sometimes (but rarely) when I push the "Quick Reply" bar.


-----Operating system(s):
macOS Sequoia 15.4.1


-----Browser(s), including version:
Chrome, (I don't know what version)


-----Additional information:
-It rarely does it in the "Quick Reply" bar.
-It almost always does it in the big "Reply" button on the top right.


-----Can anyone reproduce?
4 replies
CurlyFalcon55
Yesterday at 11:23 PM
CurlyFalcon55
2 hours ago
Original Problem
wonderboy807   3
N 3 hours ago by reyaansh_agrawal
A non-constant polynomial function f : \mathbb{R} \to \mathbb{R} satisfies f(f(x)) = f(3x) + f(x) + 3. Also, f(0) = 1. Find f(2025).

Answer: Click to reveal hidden text

Solution: Click to reveal hidden text
3 replies
wonderboy807
Today at 1:02 AM
reyaansh_agrawal
3 hours ago
Equalities
JoeyNg   2
N 3 hours ago by Mathelets
for x,y,z ∈ R and x(x+y) = y(y+z) = z(z+x) (not equal 0). Prove that:
(x^2)/y + (y^2)/z + (z^2)/x = x+y+z



2 replies
JoeyNg
4 hours ago
Mathelets
3 hours ago
Simultaneous System of Equations
djmathman   4
N 3 hours ago by P162008
Find the real number $k$ such that $a$, $b$, $c$, and $d$ are real numbers that satisfy the system of equations
\begin{align*}
abcd &= 2007,\\
a &= \sqrt{55 + \sqrt{k+a}},\\
b &= \sqrt{55 - \sqrt{k+b}},\\
c &= \sqrt{55 + \sqrt{k-c}},\\
d &= \sqrt{55 - \sqrt{k-d}}.
\end{align*}
4 replies
djmathman
Sep 17, 2018
P162008
3 hours ago
22nd PMO Qualifying I #11
yes45   1
N 3 hours ago by Phat_23000245
Let $x$ and $y$ be positive real numbers such that $\log _x{64} + \log _{y^2}{16} = \frac{5}{3}$ and $\log _y{64} + \log _{x^2}{16} = 1$. What is the value of $\log _2{xy}$?

Answer

Solution
1 reply
yes45
Today at 6:36 AM
Phat_23000245
3 hours ago
Inequalities
sqing   3
N Today at 9:49 AM by sqing
Let $ a,b> 0 $ and $2a+2b+ab=5. $ Prove that
$$ \frac{a^4}{b^4}+\frac{1}{a^4}+42ab-a^4\geq  43$$$$ \frac{a^5}{b^5}+\frac{1}{a^5}+64ab-a^5\geq  65$$$$ \frac{a^6}{b^6}+\frac{1}{a^6}+90ab-a^6\geq  91$$$$ \frac{a^7}{b^7}+\frac{1}{a^7}+121ab-a^7\geq  122$$
3 replies
sqing
May 28, 2025
sqing
Today at 9:49 AM
minimum of the ep
zolfmark   1
N Today at 9:45 AM by Mathzeus1024
minimum of the ep
1 reply
zolfmark
May 29, 2018
Mathzeus1024
Today at 9:45 AM
k Getting access to a class page longer
redelephant876   2
N Mar 27, 2024 by redelephant876
Howdy!

I'm in Calculus 3556. I remember seeing something that said if I email someone, I can ask for longer access to the course page? I would like to have the materials from class up until I take the AP Exam in mid May. I'm assuming I would need to email Student Services? Would that be studentservices@aops.com?

Thanks!
2 replies
redelephant876
Mar 27, 2024
redelephant876
Mar 27, 2024
Getting access to a class page longer
G H J
G H BBookmark kLocked kLocked NReply
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redelephant876
5228 posts
#1
Y by
Howdy!

I'm in Calculus 3556. I remember seeing something that said if I email someone, I can ask for longer access to the course page? I would like to have the materials from class up until I take the AP Exam in mid May. I'm assuming I would need to email Student Services? Would that be studentservices@aops.com?

Thanks!
Z Y
The post below has been deleted. Click to close.
This post has been deleted. Click here to see post.
MrMustache
3092 posts
#2 • 1 Y
Y by WizardOfChess2011
Howdy!

You can definitely ask for that. Although student services is the right place, you're missing a dash: the correct email is student-services@aops.com. I would also add in classes@aops.com just in case. Good luck on the AP!
Z Y
The post below has been deleted. Click to close.
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redelephant876
5228 posts
#3
Y by
Ah, perfect! Thank you!
Z Y
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