Hexagons are even better than you think !
It is tempting to forget easy things when you operate with difficult concepts in mind. In this video, we discuss a cool problem about a regular hexagon which is split into triangles by a random internal point. Share your solution in the description !
Animations from this video (source code):
github.com/univalency/Manim-a...
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Пікірлер: 12
One could argue that using creative solutions to problems instead of a general high level formula is smarter.
If you add sectors, you would get the "pizza theorem"!
The animations are amazing, great video, nice problem.
That's pretty neat! I would have tried to prove that the derivative in the red area is zero when you move the point
@MetaMaths
2 жыл бұрын
how would you describe the displacement of the point ? Using coordinates ?
@iwersonsch5131
2 жыл бұрын
@@MetaMaths Probably. Either Cartesian or polar, I would have tried both
lOVE YOUR CHANNEL, U DO THE HARD MATH SO INTUITIVE STILL SHOWING THE MATH!! Awesome
I hope I'm not stupid cause I came up with the solution in like 5 sec
This property is NOT unique to (regular) hexagons. It's also true to squares. If I'm not mistaken, this is true to ALL regular 2n-gons or 4n-gons. I haven't got the time to check this part though.
3b3b 💀☕️
that same quality is shared by any even-gon. don't take me wrong. I do believe that hexagons are the bestagons but this propertly is shared by half the infinite polygons. which means it's shared by an infinite amount of polygons.
I still dont understand the question. I guess I'm very ...