I can't thank you enough for this. When you study for yourself, you learn to memorize some simple formulas and never really question where they come from, but now that I have to explain math to other students I find that there is a mountain of stuff I didn't know about math and geometry.
Except for the early portion of the autofocus (and I almost moved away), I think this is one of the best educational video. Making sure we follow every step perfectly. Bravo
Thank you for the great explanation. The pacing was perfect. This is such a difficult thing to visualize as one part depends on your knowledge of another mathematical concept.
We can simply find area by simple sector area formula like 2πl(theta/360°)= 2πr....(1) πl²(theta/360°)= Curved surface Area of cone And now substituting the value of (theta/360°) that we got from equation 1 now we get formula (πrl).
Except for the autofocus problems early on, nice geometric treatment of the lateral surface (+/- the base) area of a cone. Presentation also hints at a Riemann sum/integral as a solution for those who are interested.
Why to make it so difficult sir Area of a sector= pi * r^2 * (length of arc/(2*pi*r)) In his case Radius r is l Length of arc is 2*pi*r So =pi*l^2*(2*pi*r/(2*pi*l)) = pi*r*l
@@MathematicsTutor I want to ask 2πr is the circumference of whole circle, so lenght of the sector should be 2 πr( angle between both L)/360°. Plg clear this. I am still confused
I can't thank you enough for this. When you study for yourself, you learn to memorize some simple formulas and never really question where they come from, but now that I have to explain math to other students I find that there is a mountain of stuff I didn't know about math and geometry.
Thanks for sharing. Same Here!
It is all part of Learning!
I also like his mathematical elegance.... the way he uses simple concepts to explain complex ones.
Hello nora
@@MOONLINETHAKUR Hi!
Time has got nothing on this video. Very well explained.100 years from now ,it would still be useful to generations to come.
Thanks a lot sir! So kind of you to go into needed details!
Amazing' lecture
Thanks
The best ever explanation! thanks for sharing!
Excellent explanation of curve surface area of right angle circular cone
Excellent
Thanks. Playlist for you: ruclips.net/video/BzVzq_ehgXs/видео.html
Except for the early portion of the autofocus (and I almost moved away), I think this is one of the best educational video. Making sure we follow every step perfectly. Bravo
Sir u r very expert sir
Great work👏
nice explanation sir i watched many videos to derive cone csa this is the best thank you very much nice voice also
I've looked at a few proofs for this and this was the simplest and most elegant
beautiful way to visualize...thanks a lot
Thanks to this explanation i got an A in math.Thank you very muchh.
My teachers completely overlooked this, thank you so much.
Thank you sir,
your explanation is great.
Great explanation sir
That's really good
Great!
Slow and easy, great work! Nice video
Thanks sir it was good 👍
Thank you for the great explanation. The pacing was perfect. This is such a difficult thing to visualize as one part depends on your knowledge of another mathematical concept.
Thanks for your time and appreciation.
Thank you for your help. I’m so glad to find out this amazing video. Your explanation was perfect! Thank you again 🙏
Really nice class sir
very nice explanation
We can simply find area by simple sector area formula like
2πl(theta/360°)= 2πr....(1)
πl²(theta/360°)= Curved surface Area of cone
And now substituting the value of (theta/360°) that we got from equation 1 now we get formula (πrl).
Except for the autofocus problems early on, nice geometric treatment of the lateral surface (+/- the base) area of a cone. Presentation also hints at a Riemann sum/integral as a solution for those who are interested.
This make my doubt clear .thanks very much sir.Bring more such type of vedio .
Thanks. Here is related Playlist: ruclips.net/video/BzVzq_ehgXs/видео.html
Very good explanation thankyou sir it helped me a lot, you are a genius
Very nice
that was helpful 👍🏼👍🏼tysm
Couldn't find any video on this only the formula, but I couldn't settle without knowing where they came up with the multiplier.
Best explaination so far. I think we can do the same technique of yours to also determine area of circle itself. πr^2
Yes, Thanks
The best xplanation ever... Fr dis derivation
Thanks for appreciation
Thanks for telling such a simple way ❤️
Really ,,it was a great explanation ......
Thanks a lot
I would’ve never thought of that.
Thank you for the derivation. It was very nice.
Thank you sir
sir literally op sir u r great
bhut acche se smajh aaya...
Devendra singh very nice derivation present by you
Thanks for appreciation. Bahut Bahut Dhanayavaad!
Beautiful. Don't know why I couldn't figure out why the cone portion wouldn't be Circumference * Slant but you broke it down amazingly.
Thanks for appreciation and your time.
Thank you Sir for such a good stuff
Thanks for appreciation
Thanku sir
What is the blurr in middle of the very video
Why to make it so difficult sir
Area of a sector= pi * r^2 * (length of arc/(2*pi*r))
In his case
Radius r is l
Length of arc is 2*pi*r
So
=pi*l^2*(2*pi*r/(2*pi*l)) = pi*r*l
thanks
Why did you draw it like a parallelogram? Should have drawn it as a rectangle from the get go. Other than that, great vid!
Nice derivation without the use of integral calculus....✔
How is the area of trapezium the slant height and product of base length
Did u mean rectangles
Excellent pacing, but the focus kept shifting, and your r's look like v's!
Problem of camera.
Turn autofocus off pls
2πr is the circumference of whole circle, how can you take 2πr in case of sector
Since small r is the circle spread out radius
@@MathematicsTutor I want to ask 2πr is the circumference of whole circle, so lenght of the sector should be 2 πr( angle between both L)/360°. Plg clear this. I am still confused
@@manishajangra8592 The sector in question is of a circle of radius L. The arc is the same as the circumference of the base circle, i.e. 2πr.
Video is not clear
Keep your camera straight
Thanks a lot for the suggestion. Hearing from you after a long time. I am still struggling with the old equipment. Hope to replace it soon. Thanks
Volume sir
Playlist for you: ruclips.net/video/6aZXxjxwTzY/видео.html
Thanks
So basically calculus
Improve your vedio quality
Its too blur to understand
Blurry thing in the video is causing distractions. Can’t watch for even a minute.
Blurring is distracting. Not watch even 1 min
Saal bhar ki bana leta video
waste
Thanks
there is no clarity only what thanks
Yes, I also think so. Will improve. Watch the current videos. Thanks
Improved a bit: ruclips.net/video/rn5qBbduco4/видео.html
Let me know if that helps. Thanks
abdul razzak foolish comment ever on RUclips. Jerk
WORST EXPLANATION..
Worst comment
Thanks
Thank you sir
Thanks