#What we do
76 messages · Page 1 of 1 (latest)
you can find abe by 90-54 and then bec by 180-54+45
then aeb with that you can find bae
there is a golden ratio
idk wtf im doing trying to do this
whaat
u can get a few angles but then like what
True answer
18
i want diffrent syntetic solutiob
there's one with trigonometry
i dont wnna use trigo
perhaps you could assign a length to one of the sides and use combinations of like angles and side lengths of a triangle to get other angles and lengths
like use stuff like side angle side and like all the other versions of that
i can try but i dont think so i cant solve ðŸ˜ðŸ˜
i mean tbh you should do it how the prof shows tho
if they're giving u a solution
not how random josh is guessing 💀
where is prof?
where is he
no prof
i mean your teacher
💀 i would highly recommend taking math in person for like all math classes
@valid stag this guy very good
thanks i was
but school is alrd over
This picture solves your problem if you prove that AF, HB and KC are concurrent.
like this?
yess
yes, but I don't see how one can quickly prove the concurrency of the yellow segments
i dont know either but my friend used the golden raito
.
When u drww the radius it becomes decagon why do the sides have to be equal?
because of symmetry
ohhh...okaayyy
they are radiuses of the circumference
yes i understand this
what in the world 🥀
@swift swallow
no proof
ok good by
I’m back
In 5 min
Ok I’m back
ABK is 36 due to rectangle right angle then supplement theorem
ADB is 54 due to alt interior
Then BDC alt interior makes it 36
Then now we have a nice triangle
Man I can’t type this out i keep misspelling stuff I’ll do it on paper when I get home because I like this question it’s fun it’s like a proof that doesn’t end too quickly
Oh, now I see how you can easily finish the proof from my diagram. Let O1 be the intersection point of HB and KC, then HO1/BO1=HK/BC.
Now let O2 be the intersection point of HB and AF, then HO2/BO2=HF/BO2=LF/AB because of similarity of triangles. So, O1 and O2 coincide.