#hard square q
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- Once someone helps you, say thank you and close the thread with:
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this is the only arrangement ive found that works
This one’s not. For the faint hearted.
Anyone who can answer this please help. It’s legitimately impossible..
ok
it’s not that hard, just solve for A3 and A1 in terms of A2 or whatever and then you get 2 obvious endpoints which are both satisfiable
I have tried and tried and tried again but never got it for the past 6 hrs
Can you please pitch in and bring us to a solution if you don’t mind. It’s really difficult
oh dear
ok do you have the 2 equations involving A1, A2, A3
i don’t think xenon has been doing it
oh ok
wtf do you mean
xenon what are you doing not solving this
ive been trying this question for like 4 hours
Too hard bruh
rip
^
no not that one
the other 2 eqns
which is just... impossible clearly
wat
A1 A2 and A3 are in an arithmetic progression
-arithmetic progression
-original squares summed to 100
so A1 = a, A2 = a+d, A3= a+2d
yes ive already tried sum of arithmetic progression
confused face
here is what i did
A1 + 2A2 + 3A3 = 100, A1 + A3 = 2A2
observe that S is 3A2
we can so change maximizing S to maximizing A2
lmk if you need more ideas
or so ive heard
I’m finished
you solved it?
f
@sick torrent do you know what to do with the info
bmo practice inside school?
Me. And xenon can see. If we got the same stuff
Na outside and inside
3(100-b^2-c^2) - (100 - b^2 - c^2)
Potentially
here we go
A3 = 2A2 - A1
A1 + 2A2 + 6A2 - 3A1 = 100
4A2 - A1 = 50
A1 = 4A2 - 50
A3 = 50 - 2A2
now, clearly A2 is between 12.5 and 25
12.5 case is where A1 = 0, A3 is 25, which is where 2 of the squares are identical and the 3rd is smaller and inside
25 case is where A1 = 50, A3 = 0, which is where the squares are all same side and aligned in a row, with only double-layer thickness
so Smax = 75, Smin = 37.5
I did this, but the answer isn’t 37.5.
This was the first thing I did when I attempted this q.
It’s very difficult.
hmmm
so one of 12.5, 25 is actually not achievable?
what is the answer
too bad they are all nooby Rubik’s cube champion solvers so they won’t gimme the damn answers
These mfs compete in Rubik’s cubes, COMPETITIVELY. I asked him one time in class for some help on the integration question and BLUD MOVED ENTIRE TABLES
and reported me to my tutor for bullying
wow, blud moved tables?
bro went to MY form tutor and said i’m bullying him and ruining his privacy.
i don’t see what rubiks cube competition has to do with anything
nah like they super super tight about everything
yeah rubiks cube solvers famous for lying
well, until i am demonstrated to be wrong, i will consider myself right
Fr? I asked my brother to help and he said he has no clue what to do
okays i’ll try to work it thru w xenon sometime tmr. thanks though!
why’d you delete it :(