Nah, it's that the circumcentre of a triangle is the same as the orthocentre of the medial triangle. Which is rather curious in my opinion, and I was rather shocked by that, I never knew how I might go about showing that a triangle's altitudes are concurrent, considering that altitudes felt like those vaguely defined/drawn lines that are only parallel to the opposite side or its extension, felt too vague so didn't expect the proof to be this straightforward
If two vectors A and B are non zero vectors and A=√2B then what is the orientation of these vectors means parallel,anti parallel,coplanar and concurrent? Can anybody explain?
all the videos of khanacademy are a life saver
Ok, now my question is why all the perpendicular bisectors are concurrent.....
The meeting point is the circumcenter, and that can be proved very easily
@@yjl5373 he has probably found his answer by now lol
@@4ltrz555 😂
One of the regretful comments to have. But it is what many would wonder. Nothing wrong
Beautiful, simple and elegant proof, thank you
I would like to request the tutor to make a video on how to find and prove the orientation of vectors!
Amazing!
The new art history videos - will they be being embedded on the KA website soon?
How is centroid of a triangle is equal to the orthocentre of medial triangle
Nah, it's that the circumcentre of a triangle is the same as the orthocentre of the medial triangle.
Which is rather curious in my opinion, and I was rather shocked by that, I never knew how I might go about showing that a triangle's altitudes are concurrent, considering that altitudes felt like those vaguely defined/drawn lines that are only parallel to the opposite side or its extension, felt too vague so didn't expect the proof to be this straightforward
i dont see how people dont WATCH THESE
Pls could u give the proof for concurrency of meadian s of triangle without using vectors
use the ceva's theorem
@@lifestyle9709 Or better, use midpoint theorem. It's way more elegant and pleasing.
To prove the concurrency of altitudes
If two vectors A and B are non zero vectors and A=√2B then what is the orientation of these vectors means parallel,anti parallel,coplanar and concurrent? Can anybody explain?
Multiplying B vector by a pure number (√2 here)will only affect the magnitude not direction so they are parallel co planar vectors
Math antics is better than this one
I'VE GOT A FUCKING FINAL TOMORROW...............
Hell yeah!!
the crime is committed at 2:35
Thanks for pointing that out, thought I was going crazy.
Meh. I already know what 1+1 is..
But I know a simpler way
Illuminati
is there another way to prove that orthocenter is concurrent?
I know 2, vector and coordinate geometry.