What the Second Derivative Tells Us
Вставка
- Опубліковано 11 вер 2024
- Basics of Calculus Chapter 4, Topic 3-What the Second Derivative Tells Us
The second derivative gives us information about the shape of a graph, its concavity. A point of inflection is sometimes known as a point of diminishing returns in some applications.
See www.nofrillspub... for all videos and information on taking this as an online course.
Thank you so much professor. The best explanation on concavity and maxima and minima points that i found on youtube.
Can’t believe John Hammond got into teaching!!
Great explanation, keep going on it!
Wow wonderful explanation sir. You are a wonderful teacher too
Thank you! That was very interesting. I think the interest you showed in teaching really helped.
thank you so much professor, i have understood the true essence of 2nd derivative and the concavity. really enjoyed. amazing explanation.
Hello sir if you are seeing this I want to say a very big thanks 😊...it helped me to understand it after struggling for 1 whole day
Thanks for the detailed explanation.
Thanks for this video, it explained the second derivative test conceptually really well!
excellent and easy explanation! Thanks!
omg. the way you explain is realllllllly goood!! got all my points cleared. tysm!!!
I am sri lankan. great explanation
This is so fascinating!
very informative video. thank you sir
Thank you so much sirrr❤❤... Im an jee dropper student and i was facing difficulty in this topic even learning this in my online lecture... But you cleared it in just 3 min... Hats off to u sir☺☺👍
What a quick and rich summary
Thank you sir for making it easy to understand.
Thank you sir for solving my problem
Thank you!!! That really helped me understand this!
Thank you sir!
I wish I had seen this earlier. Thank you so much you are great!
Very nicely explained
Best explanation ever lol
Very clear explanation! Thank you!
Concave up is known as convex (like the "v" in the word). We use these to classify our characterizations. You can also have convex with zero second partial derivatives (multivariable) which is a halfpipe and concave with zero second partial derivatives (multivariable) which is a tunnel.
Thank you alot ,was truly helpful
Great great video! A real Professor
Bro effortlessly you explained this whole concept...Good job prof! Put some more videos. Like and sub.
Thank you. I understand the reasoning now.
loved it
Great❤
Thank you very much!
🤩 wow! Thank you, kind sir
Thank you!
Thank You Sir ❤
Thank you so much...
Jack black's long lost brother
thanks sir♥♥♥
Thanks professor
Thanks❤
Good one - Thank you
Loved it 🥰🥰
Fantastic
So basically the second derivative is useful to have an idea about the whether the point is local minima or maxima
Who outside engineering would need this?
Thank
Problem I have is when X=1 the Y is negative. The words coming out of my bro’s mouth aren’t matching the graph 🧐 (confusion is around the second graph)
Naicee🤩
Still confusing.
I mean it made it less confusing at least
Về hàm số bậc hai.....
🙏जय श्री राम 🙏
How first derivative is bigger than second derivative
Any particular difference between two???
What do you mean bigger?
@@PlaceYourChariotsUpHigh as we know first derivative have some degree but if we do it infinity time then it's become zero eventually so we can find out how much difference between the two derivative
So this become a new power to whole universe
🤗🤗🤗🤗
I cant believe be said 2x negative number equals negative
Топ
Big boi stuff
So the second derivative is the rate of change of the rate of change of y w.r.t x
🤣😂
What about the fifth derivative?
Great explanation, thank you!
Thank you so much!