#competition-math
1 messages · Page 10 of 1
need some help on this ineq - I’ve tried writing everything in terms of 2^x and 3^x but am unable to do anything useful with that
Consider multiplying the left hand side by 2. Then ||complete some squares||.
He asked that because it was a question in a Olympiad we both did a couple weeks ago, he’s not asking for help
South’s secret twin brother replied with the answer but I recommend looking at the solutions and investigations of the SMC 2024 to see similar problems to this and other notes they have added to the question. Good way to improve. The question we re talking about is Q24 if I’m not mistaken
it's q25 SMC 2024
Oh yeah mb
tbf theres a yr8 at my school who did his further maths a level already with an a* 💀
Eh thats not that good, there's a kid i know who doubled s ed on STEP in kindergarten
NicknamedTwice
this one hurt my brain
WTH
Yr 8 is grade 7 right?
Wth
as in alex did the IMO in Y7
for a level FM, the main barrier is schools
most schools will not let you do FM that early even if you are good enough
because it hurts your chances of getting into good unis
nah my school let us, technically i couldve done it but whats the point of doing it early
lucky
can we petition mods to make a uk maths channel or something like that 
oh aight ty
there's already a UK maths olympiad discord server
it's much smaller and a lot quieter tho
yo anyone here preparing for Sharygin Geometry Olympiad??
YOOOOOOOO IMO IS PEAK
Im going to HKIMO TIMO WIMO from 7yo
WIMO got glass medals 2019
glass medals look insane
Do you know about power sets?
The collection of all subsets of a set
This definition is equivalent to S being a subset of its own power set.
Analyze a generic set of 4 elements and its power set
I’m realizing that a lot of competition maths is pretty much covered in real analysis, maybe I should do myself a favor and read through a textbook properly
Hey guys Im doing AMC 12 next week and I'm wondering whether its worth grinding alcumus rn if i can usually solve 12 ish problems
Im trying to qualify for AIME
For our nsml prep
We never even covered anything like this
Even our leaders had no clue what was going on
But I’m worried that on the competition it’s going to be like this
math is a year round grind so dont do too much since amc is next week
as in like youve done all the prep now
dont get too tired
Certainly, its just if i dont keep practicing my brain gets rusty u know
and also you go to different countries for each one of thenm
tecxhnically an upsetting set is a power set
and the formula for number of subsets or n(Power set) is technically formula of combinations (nCr). the formula of number of subsets for a set having n elements is $$2^n$$
Professor Uchiha
Professor Uchiha
what could I be missing?
the construction makes me think that EY = EF
but the given figure says otherwise
i would suggest the use of trigonometry to determine whether BEF is a right triangle
after you’ve done that, accept that diagrams will often be drawn inaccurately to avoid solvers guessing properties off the diagram without proof
hint on how to do this: ||sine rule on EF and <EBF vs. EB and <EFB||
oh right
well, it seems that EY = EF indeed
it would in fact seem that F=Y
what happened here
you can use cos law on BOF, i think
you have OF and BO in terms of x, BF as a value, and you should be able to find one of the angles (i shall not divulge which)
i bruteforced the similar triangles
$$2^4 = 16$$
warbled
I was trying to go to sleep when I got an idea of how to solve for average distance of two points in [0,2] using recursion
Let x be equal to this average distance.
Let's bisect [0,2]. There is a 50% chance the points are in the same section (in which case the average distance is 0.5x), and there is a 50% chance the points are in a different section (in which case average distance is 1).
So this gives us x=50%(1)+50%(0.5x)
or x=0.5+0.25x
or x=2/3
This seems really interesting, does anyone have resources on a more general way to use this technique? Thanks
sure, if they have similar solutions
i dont have OF yet
in terms of x you should
i dont have BO either
or am i not getting what youre tryna imply
@radiant jasper
Hello
Can someone help me out on
34A3 = 1(mod33)
When I solve it I get A = 24 which is incorrect bc how can it be two digit
It’s 1 but idk why it’s 1
I guessed 1 because 34A2 = 0(mod33) and 12 is divisible by 3 so I guessed 1, but that’s js a coincidence yes?
Nvm A = 3 apparently, but I don’t still don’t know why
Use: $34A3=3403+10A\equiv 4+10A\mod 33$
Max
Not really the topic of this channel.
Essentially draw it, then draw the perp distance
To the line
Yes, it’s a very common strategy in Markov chains and probability theory
Recursive decomposition or recursive computation of expectation
mb but like there can be infinite points right?
Just draw it, but if we are talking about the shortest distance then it's unique
“in terms of x” remember what x is?
i’m not entirely sure how to solve it but nothing seems to be missing
well ok thanks
Hi everyone, I proved that every odd square is 1 mod 4 using the sum of first 2k + 1 odd numbers, but is there another solution?
Do casework on the value of the odd number mod 4
Or expand (2x+1)^2
take 1^2 and 3^2 mod 4; note that they are both equal to 1
Yeah I thought of that too but not the factorization for some reason
I practiced too much casework now all I see everywhere is casework
I am confused on why though
you're expanding it in base 10
In general, $$\left( \overline{d_n d_{n-1} d_{n-2} \cdots d_2 d_1 d_0} \right)n=\sum^{n}{k=0} d_k n^k$$
Civil Service Pigeon
You probably don't need the full on definition for this since you use base ten 95%+ of the time
but the general definition is def good to know for anything other than base 10
I’m confused
My teacher just said to find a number that made it divisible by both 11 and 3
Okay thank u
I mean yeah that's the same thing
As that definition?
I am so confused
So 3 + 4 + A + 3 = number that is divisible by 11 and 3
?
No it is not this..
nvm
divisibility test for 11 tells you that 3 - 4 + A - 3 is a multiple of 11
divisibility test for 3 tells you that 3 + 4 + A + 3 is a multiple of 3
Taking 4 + 10A to be a multiple of 3 and 11 gives you the exact same thing
What is divisibility test
have you learnt about place values
12 = 10+2
Yes
123 = 100+20+3
Yes
1234 = ?
1000 + 200 + 30 + 4
wow
But my teacher writes as 10^3
34A3 = ?
PF?
I see
yes, and also the radius of the circle
yeah
what relation does the radius have to OB, and what about OF?
radius = OB=OF
,rotate
@radiant jasper
why ping
mb
yes to BFO
can i find equivalent ratio if cos 15 w/out some table
4rt3 should be squared but yes
woopsies
i suppose you could use the double angle formula for cosine to determine cos30 in terms of cos15
i have cos15 memorized so it’s not usually a problem
this one?
yep
ooh
from line 4 to line 5 (the first line without brackets), you missed a minus sign
i think you can factorize that
i just plugged it in😭
one min, still simplifying jt
dang image wont send
i got x = 6 + 2sqrt3 +- 2(sqrt6)(4throot3)
,w x^2 - (12+4sqrt(3))x + 48 roots
,rotate
which
lol what
yeah
tbh what the fck is this problem honestly
it even came from the ministry of defense
well, i see nothing wrong that i could’ve done
but still it is strange to me that it is so ugly
i suppose i’m trying not to “cope”, as they say
do you have an answer to this question?
as in, from a book?
I’m not well versed in modular arithmetic. Can someone explain the modular arithmetic used here? I dont understand. How did they get 2^606 - 1 congruent to (-1)^606 - 1?
2 is equivalent to -1 in mod 3
To add to that, if a ≡ b (mod n) and c ≡ d (mod n), then ac ≡ bd (mod n). You can apply this with n = 3, c = 2 and d = -1 many times (605 times to be precise) to get 2^606 ≡ (-1)^606 (mod 3).
What is the Rem thing
Rem(x, y) = remainder of x upon division by y
i must admit that this is my first time seeing such notation as well
Oki thx
which comp is this?
hello. i am currently creating a math formula that doesn’t do much just for fun but
if someone here is a genius.
knows tetration pls help me out
this is with exponentiation
you have c to the power of m you need to divide by c to the power of m-1 to get c
example 10^10/10^9=10
10 = c (constant)
put c to the power of m which is 10 in this case
divide by m-1 which is ^9
10^10//10^9 = 10
it always works
i want to expand this to tetration
if you can help me pls dm or add me
basically the point is
you need to divide c by c and it has to equal c
but it has to be to the power of something and then to the power of whatever that is -1
to stay at c
i’m stuck on that
3^3 = 3 • 3 • 3 (c^m/c^m-1=c)
and
3^3 = 3^3^3 (?)
this is what i need help with
hold on
cause for example, if you take the base to be 3
south's secret twin brother
but you could do $\sqrt[3^3] {3^{3^3}} = 3$ for example
south's secret twin brother
it gets trippy when you try to generalise this
Addition is extended to Multiplication. Multiplication to Exponentiation, and Exponentiation to Tetration. So logically, the expression $\frac{c^n}{c^{n-1}}$ involves the exponentiation of $c^n$ and $c^{n-1}$ with a connecting relation of the inverse of its primitive. So you divide it. So, logically extending this to tetration means you have to relate the tetration $^{n}c$ and $^{n-1}c $ with the inverse of exponentiation.
so $\log_{^{n-1}c} \left( ^{n}c \right) = c$ is my logical extension
but is that true? 
I do not want to calculate that

You learn Latex and format your content according to its rules. If stuff is proper, bot detects it and converts it automatically
what do you wanna type?
“3^3^3” square root “3^3^3^3”
ok
how do you make the bot work
$\sqrt[3^3^3]$
max
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
Just gonna do
${3^{3^{3^{3}}}}^{\frac{1}{3^{3^{3}}}$
Bacter10Fr4g is not fr0g
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
btw its not a calculator
${c^m/c^m-1}=c$
$\frac{c^m}{c^{m-1}} = c$
HOLD UP
what if we’re calculating c?
no that’s not what i’m doing
so i need to find the value of C i guess??
idk
(c^m/c^m-1=c) exponentiation
(? = c) Tetration
so i just want to find the formula.
Are any of you guys doing the IMO
hopefully next year
Hopefully in 2027
unfortunately not 😢
narrowly missed out on selection, and now i'm at uni so i can't do it anymore
Hello im going to be doing the WMTC or World Mathematics Team Championships. Are there any resources, tips, or advices for me to help review for it?
Yeah everybody has it this Wednesday
Hi, can someone explain an example on how to use mass point geometry?
How would you solve this? I know how to solve the intersection if i know how far their centers are from each other, but 25% of the circumference seems weird. How to solve?
I think what i tried was spliting the intersected area into two equal parts, and then forming a triangle
Yea i tried doing this
That should work
1/2 * pi * 2^2 (2 quarter disks = half disk) - 2^2 (2 45-45-90 triangles = square) = 2pi - 4
How do we know that angle is a right angle though
25% of circumference
We would get sector of circle radius two for that would be pi, right? Then, we have to subtract that from triangle which we know is 2,2,(sqrt8), so we get 4(sqrt8)
that means 25% of the angle at the origin or 25% of 360
Pi - sqrt(128) which means the total area of the intersection is 2pi - 32
the area of the triangle would not be 4rt(8)
the area of the triangle would not, in fact, contain any sort of square root
base times height over 2
which one is your base and your height?
More problem presented, base is clearly sqrt 4 but idk the height
I’m too dumb for this crap
How did i get above 90 on the aops practice test omg i cant even solve this
I don't think you can use mass point geometry cause you have a rectangle instead of a triangle
furthermore you have two transversals AG and EF
so even if you could, you would need to find split masses
Oh ok, so is there no shortcut compared to Cartesian coordinate bashing or drawing similar triangles?
I can't say in general but there's not enough information when you split ABCD into two triangles
You need to compare areas or use coord geo
isn’t your triangle 2-2-rt(8)?
yes
WAHT
I EMANT SQRT8
also if its a triangle like that
the area is 4
I just realized lol
oh wait
No
Its 2 x 2/2 = 2
P - 2 = 2pi - 4
yes
so half of your shaded region will be the sector (which you earlier found to be π), minus the triangle (which is 2)
double that for the whole shaded area
so the answer is 2π-4
4 points fall randomly into a circle, what is the probability that 4 point fall into a same semicircle
I get that for 3 points it is 3/4, but I don’t get the forth one
I am very lost in this proof, what is happening here?
(Example 8)
stfu
when should i start learning proofs? i'm doing amc and aime only rn
Nvm.
Why?
I thought it was some cool algebra proofs book but its pre-college i wont understand crap 💀
real bro
how come u got the pre uni role without knowing college stuff?
isnt university after college?
multiply by cube root of p
buyt like what does the b*(1)-c (2) mean?
its not too bad cuz theres not much you can do in general
if you multiply stuff by cube root of p or cube root of p^2 you get something "cyclic" with structure so its worth a shot
with that being said by first approach would be to say that the quadratic cx^2 + bx + a = 0 has cube root of p as one of its roots and try to push a contradiction from there
which im 90% sure should work- you should give it a shot (good exercise)
My first approach was to isolate a single cube root then cube, but I kept running into some form as the original
I'll give this a go, thank you!
yeah a common theme in these sorts of problems (that isnt applicable in this case) is if you have something of the form then the following holds:
$(a^{\frac{2}{3}} + a^{\frac{1}{3}}+1)(a^{\frac{1}{3}}-1) = a-1$
cow
a lot of comp algebra is just learning lots of tricks and summoning them whenever needed
notes
this textbook assumes you don't know any comp tricks, I haven't even gotten to the algebra section yet
all the problems have been proofs of irrationality (except a few)
well now you know a trick ig LOL
consider this: you rearrange 1 1 2 2 3 3 4 4 5 5 6 6 7 7 8 8 in some random order (the no. of ways of doing this is 16C2 (for the 1's spots) * 14C2 (for the 2's), etc.) = 16c2 x 14c2 x 12c2 ... 2c2.
Now in this ordering, since the sock must be placed before the shoe, the first 1 MUST be a sock, and the second 1 MUST be a shoe. so any rearrangement of 11...88 gives a unique way of dressing, and each way of dressing has a unique rearrangement- thus a bijection.
for example, 1234567812345678 means you put on sock 1 sock 2 ... sock 8 shoe 1 ... shoe 8
i mean for your original thing you dont really put on things "randomly"
if you say the spider has 3 legs for simplicity
sock 1 sock 2 shoe 2 sock 3 shoe 3 shoe 1
yeah
do you know about bijections
basically what we're doing here is showing that the ways to dress up is a 1-1 matching with the ways to rearrange 11...88
yeah
are u tryna aime qual lol
yeah
icic
gl
combo is super hard
i cant do it for my life
10 or 12
thats pretty solid
which years though
before 2017 is easier
still worth to do the problems
just that its not an accurate indicator
??
amc12 is on the 6th
lol
lol yeah
i heard this years gonna be hard
💀
fr good luck
im cooked
hi, im compiling a list of competition math problems that involve obscure concepts and ideas, anyone able to share any examples?
by "obscure" i mean using ideas that are as far away from the standard algebra/geometry/combinatorics/etc as possible, which is not only a bit vague but also subjective, so anything remotely fitting is fine
ideally, i would like difficulty around amc10/12 but ill take any difficulty
what the hell i thought it meant anything before uni
do logic problems count?
i know they are also pretty hard, even though it's not within the standard topics
one problem is one from the 1968 AHMSE (problem 10): Assume that, for a certain school, it is true that
I: Some students are not honest. II: All fraternity members are honest.
A necessary conclusion is:
(A) Some students are fraternity members.
(B) Some fraternity members are not students.
C) Some students are not fraternity members.
(D) No fraternity member is a student.
(E) No student is a fraternity member.}
if you would like further information, you can check https://artofproblemsolving.com/wiki/index.php/1968_AHSME_Problems/Problem_10 out (solution) or https://artofproblemsolving.com/wiki/index.php/Category:Introductory_Logic_Problems?srsltid=AfmBOop_-IH-4h4jIYchUmc8ZT4vWf3VM4jzc8NjatcHAavLDpznnhWZ (page including seven logic problems from AHSME and iTEST)
Yup
Anyone as cooked as me
I’ve barely had time to prepare
$(a+b+c+d)^2-2(ab+ac+ad+bc+bd+cd)$
south's secret twin brother
what's this formula called? i never saw it in my entire life
ive never seen it before
it just follows by expanding (a+b+c+d)^2
that this is equal to a^2 + b^2 + c^2 + d^2
this problem is creative cause equations 1, 2 are not cyclic (in 4 variables)
ah so u just subtract the remaining terms
why would you set it as d though?
oh because the 3rd equation
ah
but this is the way to go
I have so much to learn lol
and then yes sub into the 3rd equation
when i see the solution i understand
but i just can't think of the solution by myself
is it bad that I'm struggling with completing the square?-
but I definitely think there are other solutions
(ab + bc + ca)(a + b + c + d) - (abc + bcd + cda + dab)
= (a + b)(a + c)(b + c)
no
are you interested in competition maths btw, or no?
what is it exactly
it's in the name
what's the point of getting that value though
well just playing around with expressions
ah okay
competiting with yourself
ah
so competition maths is about creatively applying your knowledge
it's not about how much you know exactly
oh WOW!
it's about if you can look at a question you've never seen before
and dig your way into it
I swear the number of geometry questions which are just applications of Pythagoras in AMC 8 and 10
or that tangents to the circle from the same point are equal
also did you multiply everything to get that final value or
you'd beat yourself up once you realised you only need to do that
(a + b + c)(a + b + c) = a^2 + b^2 + c^2 - 2(ab + bc + ca)
(-3 + c)(-3 + c) = (a^2 + b^2 + c^2) - 2 * -4
yeah it seems like everything is pointing to reducing the problem into a, b, c using abcd = 30
like if you play around you can see why it's motivated like that
hmm
are there problems I have to find or what's the source here?
help me with what im doing
okay!
funnily enough, you can solve for d:
$abc + d(ab+bc+ca) = abc - 4d = \frac{30}{d} - 4d = 14$ gives a quadratic; solve for $d$, plug in, iterate (note that some values of d lead to complex roots, you need to plug and remove those
cow
yeah that was what the solution suggested on AoPS
oh
which SYA and me looked at
didnt read oop
what's oop?
im definitely not aime level
anyone have the source
have you qualed for aime
have u tried aime before??
yeah
really??
but do you know which year aime this is from
make sure to get the early ones right ig?
problem 7
no sillies
that's actually impressive
ive done a lot of aime mocks 💀
yeah no shit
how
LMAO
grind since birth
what grade are you in??
college stuff
im lwk bad u should see the moppers
y?
12 is hard
yes
public?
yeah
damn
can intl take amcs this year??
international?
yeah
i live in canada
im an international student
cheaters?
okok
yeah 💀
leaking amc papers beforehand and having other people buy them
it was a thing last year, i believe
anyone knows how to make geometry sketchs in latex?
kinda, why?
Did geometric sketch pad and import by using /includegraphics
Terns out that it is bit difficult to do so with latex
Geometric sketch pad output as .svg, not normal .png
Auto-correction works just fine as usual 😦
THIS PROBLEM
< ? >
That is about 25% of scores

well
for the most part
first 15 shouldnt have hard geo
just solve forst 15 all correctly and ignore the other 10
easy aime
I'm guessing LTE
n=ab where a,b are integers greater than 1. then prove 3^a-2^a|3^(ab)-2^(ab) and get a contradiction using zsigmondys
Orz
nounks
easier said than done
real
i mean
look at 2023 amc10
it was easy compared to previous years
first 15 is manageable
well theres no indication this year will be easy
and you stilll need preparation and shit
and i thought u meant amc 12
yeah but like don’t stress
i mean personally i havent prepared at all so ik im cooked so my attitude rn is js fuck it
😭
yeah thats the problem
you need to do mocks
and develop a strat
sometimes theres hard problems in like 16-20 range and an easy one in the 21-25 range
yea ik ive done it in the past
this year i js found out abt the competition too late and didnt have time due to other schoolwork and shit
but theres always next year
Sometimes they troll and put an impossible question at like question 13
That you have to cheese unless you plan on spending 15 minutes on 1 problem
this problem was funny
that doesn’t seem too bad
let x be the left handers, y = 2x be the right handers
x(x-1)/2 LvL
xy = 2x^2 RvL
y(y-1)/2 = x(2x-1) RvR
we know that the right handers won at least x(2x-1) games
2x^2 - x < (2.5x^2 - 0.5x)/1.4
nope, i’m stuck
x=3 seems to be the only solution
gives B)
insane variable names
the total number of games must be 3x*(3x-1)/2 due if we let there be x left-handed people
it’s 3x(3x-1)/2, isn’t it?
15 is the 5th triangle number, 36 is the 8th and 66 is the 11th
unless i am very much mistaken
yes, but we cannot discard the other options just yet
you may however note that it must be divisible by 2.4
66 does not satisfy that and 15 certainly won’t
yeah that too
no need for silly variables
x and y are the most common variable names
and i wouldn’t bother with that in contest, i just enjoy solving questions as if they weren’t multiple choice
Hey guys, quick question here:
Let a, b, c be positive real numbers such that abc = 1. Show that if
a + b + c > 1/a + 1/b +1/c,
then exactly one of the three numbers is greater than 1.
If anyone can give me a good hint as to how to solve the problem, that would be appreciated!
Ive already worked on it and there seems to be 4 cases for how many numbers are above one (all 3, 2, 1, or none) and i have disproved the all 3 and none cases
Thank you!
have you tried setting a, b > 1 and c = 1/ab?
then move all the reciprocal terms to one side and the non-reciprocal to the other?
(i haven’t solved this, just throwing out ideas)
how do i do this?
Let $a, b, c$ be positive real numbers with $abc = 1$.\[0.3cm]
Prove that $\frac{1}{a^3(b+c)} + \frac{1}{b^3(c+a)} + \frac{1}{c^3(a+b)} \geq \frac{3}{2}.$
NicknamedTwice
i thought about maybe using the power mean inequality to help but i'm not quite sure
have you tried dividing each denominator by abc to get a^2(1/b + 1/c)? (i haven’t solved this, just throwing out ideas)
sorry i dont see how that works out
isnt this like the most famous example of titus lemma
idk
yeah it is
am i on the right track? @bubo
hmm
try to get a perfect square on the top of each fraction
1/a^2 / (1/b+1/c)
this includes squares of ractions too
it’s a perfect square
yeah but does 1/a^2 /(1/b+1/c)=1/a^3(b+c)
yes
abc=1
that’s the same as 1/a^2 / (ab+ac)
yeah that works ig
then you apply titus and amgm and it works
the other way to do it is to just do:
$\frac{\frac{1}{a^2}}{a(b+c)}$
buboblakistoni
then titus give
$\geq \frac{(1/a+1/b+1/c)^2}{2(ab+ac+bc)}$
buboblakistoni
this is equal to $\frac{ab+ac+bc}{2}$ and then apply amgm to get the $3/2$
buboblakistoni
ok!
i’ve been trying this for over an hour now
lol me tooo!
?
idrk
ab and c are all positive lolol
Try what Micabo said
ik
mentioned in the question
Let a>=b>1>=c
yeah?
And show that in that case it isn’t possible
Just try to make it homogenous
is there like a calling thing to discuss math on this server?
There is no public vc
darn
btw if i prove all other cases wrong am i done or do i have to also prove the original case right?
admits
ask amc trivial and it will summon a mock for you bro
how should i study for the amc 10 in this final homestretch
Reinforce key ideas
Basically
And get a good night sleep
okay thanks
Muirhead's also works here
anyone here writing the amc 10a on wednesday
just use long division, so write out 3.000000
30 goes into 7 four times, so it starts with 0.4
since 3 doesnt divide 7
keep a point after 0
so like
and then add 0 to the back of 3
so u divide
30/7
essentially what ur doing is
$$\frac{30}{7 *10} $$
Professor Uchiha
and u divide 30/7
and get the decimal
and u repeat this process
untill u are satisfied
and then finally move the decimal places accordingly
thanks
yeah
Ah, okay! I get it. Thank you!
long division by hand until u get to a specific digit u need
im doin 12 tmr
Stop memorizing everything bubloblakistoni
I’m on Thursday, could be ur Wednesday though
no
it has actually shhown up on a lot of problems for me
just memorized iti accidentally
m for mat
Find all integers (n, m) such that (10n + 4)^m + 4 is a perfect square
Can someone help me with this problem?
isnt there a chance it could get leaked by then tho
Good luck to anyone who’s taking the AMC 10/12 a tomorrow !!!
anyone here doing CSMC next week?
Doesn't everybody take it on the 6th?
Yes but some people are in later time zones so they may take it later/earlier
It also depends on the schools decision on when to take the test
OK
We draw a 2024 × 2024 grid of unit squares. We call the vertices of the unit squares in the
grid lattice points; there are 2025^2 of these in our grid. Someone chose 10 of these lattice
points, and drew all the line segments that connect any two of them. Show that at least
one of these drawn line segments will contain at least two more lattice points besides its end
points.
anybody pls help
Should i even bother studying today or should i just try to rest and clear my mind
how hard was the amc 12 today? were the questions alright?
Isnt amc 10 tomorrow??
Me
Depends I think
Is that a test question?
rest
unless u are unprepared then cram
Gn everyone taking AMC 10/12 tomorrow!
🤗 good luck!!
So, I way overcomplicated this problem. Other than looking at the graph, why do we only consider integer values of x, not rational factors that cancel to an integer?
Im taking the amc 10 A tmrw. Any last minute tips?
Who else is taking it im kinda nervous
good luck people
im so scared 😭
Good luck everyone
<@&268886789983436800>
LMFAO
Did someone leak it
no
Gl everyone
GL!!
Can anyone share the questions after they attempt it (AMC 10 A)?
For what?
Wait isnt amc 10 a tomorrow??
I thought someone said they took it today
Odd
Diff time zones
So some people took it today?
Yes
But what if the questions leak
Im taking it tomorrow
Me too
But then some people said they took it today so i was wondering about the leak
I think they can leak it
Thats crazy lol
Lmao
Yeah
I’m taking it 25 hours later
Tell me how it goes
Not cool bro
My bad
HIIII
Can anyone tell when do we get the marks for AMC
Wtf
Good luck to anyone who’s taking the AMC 10/12 a today !!!
Bro what yall talking bout share the questions after they attempt💀
@everyone amogus
amogus
Came back to say good luck again
good luck yall
good luck!
when will the latest test finish
745
wt time zone
lol
Did anyone else think it was much harder than previous years tests
you took it already??
Let’s not discuss problems on AMC 10A until tomorrow
There are still people writing it
@brave hare can you help me solve a problem in ahsme
I SWEAR
yeah
i have, check
u have to accept my friend request for me to dm u 😢
Is there a name for the kind of polynomials (x-a)^n + (x+a)^n
thats just an ordinary polynomial tho
replace the + with • and itll be a difference of squares (i guess powers if exponent is >2?)
I dm'd you.
I hope that the cutoff is low
Maybe 90-95, based on the recent trends (2023 doesn't count)
How about honorable mention (top 5%)
100? maybe a little higher?
imo yes
but it depends what ur good at
ofc
I mean it always gets more difficult every year
I'm taking it in 3 hours so last minute cram time
I honestly dont think u can prepare for it
Unless you lack basic math formulas or theories
I know just like last minute review
What should I review
Whatever you're weak at
Im good as long as there arent many probability or sequence questions
Ah
SAME
😭
im not even american but lowk the questions for amc dont seem that hard
aime 2 is hard af tho
Smart
I just need to not screw up the last 2-3 and I'm good
U guys all pros bro
I have to do good this year or I'm quitting comp math
Do u live in america?
Yes
Like in canada we have canadian math contests which are extremely easy
Compared to amc
honestly, the second last question for 2023 amc 10 kinda looks like a gcse question for higher maths 😭 🙏
The second to last one was free
ngl they kind of are
Nah 2023's cutoff was way higher than it should have been
It was a year ago
Like
I see the solutions i fully understand
But coming up with that solution..
I guess thats where the skill comes in
Being creatuve
Whenever you see the solutions, you think "oh well why didn't I think of that?" The truth is, they're disguising the problems so that finding the solution isn't easy. The content is not hard, so they have to find other ways.
Right
Being completely real, if you're like a genius, you can get a very good score on the AMC 10 with just regular school knowledge and critical thinking skills
hopefully u will too
AIME qual isn't that hard anymore; the cutoffs are going lower much faster than the difficulty is higher.
But good luck nevertheless
12
whats the difference?
12 is more hard
Only cuz it has like logs and complex and extra stuff; it actually is easier to AIME qual through 12.
Ah cuz the cutoff is lower?
Yes, and also cuz the 10 and 12 have overlapped questions
A LOT of overlappig questiong
i dont get the point of test a and test b
Ill be back after a hour and half
Different time ig
But yeah its weird lol
good luck
So if u sell one u can do better on the othrr 🙏
oh i see
Is there any point in getting a higher score than aime qual (if your not trying to go to jmo or amo)
like if you have a 110 is there any point in aiming for a higher score
sold a gonna cook on b fr
Hello im going to be doing the WMTC or World Mathematics Team Championships. Are there any resources, tips, or advices for me to help review for it?
did you took the amc today?
what amc did you took
can i take the a and then the b?
im from latin america and i took the amc today, the amc12, is the amc already post like the questions
No discussion aint allowed so dont talk abt jt
Tmrw at 8 its open
The amc
Do not discuss the amc until 8am eastern
MAA will not post anything until that time either
im latin american so my school isnt that good, is my grade posted tomorrow?
ok, srry
im lk for friends interested in this world
10
JMO quals require a generally higher score unless you like get a perfect AIME
i live in europe
i dont think i can do it
Yay I just got cooked on the AMC
wdym
I got destroyed but that’s bc I just didn’t know how to dove some problems
avg difficulty
cutoff predic?
105

