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發表: 15   誰瀏覽過: 62 users
08.12.2018 - 11:24
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08.12.2018 - 13:53
Well this is beyond my level

I would love to see solution for this though
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08.12.2018 - 14:44
 4nic
Probably 15°
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''Everywhere where i am absent, they commit nothing but follies''
~Napoleon


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08.12.2018 - 15:48
Casper
帳戶已刪除
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08.12.2018 - 16:19
作者: boywind2, 08.12.2018 at 11:24



It's 15°.
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Attenzione! Allontanarsi dalla linea gialla![/center]
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08.12.2018 - 16:32
作者: boywind2, 08.12.2018 at 11:24



X=20°
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08.12.2018 - 17:12
 Oleg
Secondary school geometry..
x=20°
Tell me if you want me to post solution.
(terrible handwriting)
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08.12.2018 - 17:18
Not sure how this can be classified as 'math'.
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08.12.2018 - 17:30
作者: Oleg, 08.12.2018 at 17:12

Secondary school geometry..
x=20°
Tell me if you want me to post solution.
(terrible handwriting)


Post please
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08.12.2018 - 18:14
 Witch-Doctor (版主)
This is a variation on the 80-80-20 triangle problem AKA the langley adventitious angles problem (more specifically the 70-60 variation)
https://en.wikipedia.org/wiki/Langley%E2%80%99s_Adventitious_Angles

I uploaded my solution
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08.12.2018 - 18:25
Thank you.
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08.12.2018 - 18:28
 Witch-Doctor (版主)
作者: Rock Lee, 08.12.2018 at 18:25

Thank you but that's legit method in math world? In school if you use more than one assistant building (draw line) in same section you get zero points in the chapter.


Considering this is one of those famous math challenges, you're allowed to do so.
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08.12.2018 - 18:31
作者: Witch-Doctor, 08.12.2018 at 18:28

Considering this is one of those famous math challenges, you're allowed to do so.


Nice. At math world too many draw lose theory value or it's just law made to get students to stay on topic?
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08.12.2018 - 18:35
 Witch-Doctor (版主)
作者: Rock Lee, 08.12.2018 at 18:31

作者: Witch-Doctor, 08.12.2018 at 18:28

Considering this is one of those famous math challenges, you're allowed to do so.


Nice. At math world too many draw lose theory value or it's just law made to get students to stay on topic?


I'm not sure, I'm not really a geometry guys. Aside from taking calc 3, I dont really remember having to draw anything spectacular.
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08.12.2018 - 20:04
 Oleg
作者: Witch-Doctor, 08.12.2018 at 18:14

This is a variation on the 80-80-20 triangle problem AKA the langley adventitious angles problem (more specifically the 70-60 variation)
https://en.wikipedia.org/wiki/Langley%E2%80%99s_Adventitious_Angles

I uploaded my solution


LoL, that is actually more complicated than needed, I will send my solution tommorow.
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