Really enjoyed the fun style & simple approach you make in engaging your audience to a maths problem. Qualities which are sadly missing in teaching at schools.
What about Finding the area of the largest rectangle that can be inscribed in a circle of diameter? can you make a video of that too? If you do I would greatly appreciate it
Your enthusiasm is infectious. You are clear and entertaining. Wonderful!
Thank you
Love your videos, very underrated channel!
I appreciate that!
this guy makes the best math videos on youtube! i don't know how he doesn't have more subs. love his attitude and humor too
Really enjoyed the fun style & simple approach you make in engaging your audience to a maths problem. Qualities which are sadly missing in teaching at schools.
Much appreciated!
Great explanation and reference to local min and max values.
Glad you think so!
I wish you were my calc professor. This is the best math video I've ever seen, you somehow tricked my brain into thinking this is fun
This is the funniest comment I've ever read. You somehow tricked my brain to think that this is true. Thanks a lot 😊
This was beautiful. The sense of humor 👌. 😅😅
Very cool video, clear and interesting!
Nice Mathematical Flow!
I like the flow. lol
Thank you. Besos
Great video man, I like the way you explain
Good job!
What about Finding the area of the largest rectangle that can be inscribed in a circle of diameter? can you make a video of that too? If you do I would greatly appreciate it
The largest rectangle is always a square. The diagonal of the square is the diameter of the circle. The area of the square is d^2 / 2
@@PrimeNewtons thanks a lot bro appreciate it hope you get more recognition that u deserve in the future
You are an amazing educator, loved the puns.
P.S. Your video was recommended by google for this Question.
Glad it helped
Best video
Well explained 👏
with radius=R we got A=2R² and that's the largest rectangle for any circle :)
Beautiful!!!!!!!! 😍😍
Thank you! Cheers!
youre amazing sir
Is there a way to solve this without using derivative?
Yes. Write the vertex form of the quadratic. That will indicate the max
05:15 why man, why you gotta do us like that, i was really hoping i could make it 4 :P
Lol
So swag
Easier with the Lagrangian x*y + lambda*(x*x + y*y)
😄 Calculus 1, my friend.
@@PrimeNewtons OK