Mean Value Theorem

[@anonymous-ui7il]

I have learnt my entire university module through you. Your passion for mathematics/calculus is infectious. Thank you so much

[@PrimeNewtons]

Thank you for this comment. It's encouraging. Never Stop Learning.

[@Sarah._.s889]

If you could only be our calculus 1 lecturer, then we will give you distinction. Thank you for the videos they are really helpful 🙏❤️

[@risanarehma4789]

Thank you sooo much. Your explanations are spot on. Keep up the great work. ❤

[@TaraVanderveer-j2z]

SO clear and so well explained. :)

[@ArdaBatinTank]

thank you a lot, it is a great video. greetings from Turkey!

[@PrimeNewtons]

Thank you.

[@raphaelmaina636]

Thanks really detailed and beautifully explain

[@emileizere4793]

You helped me understand this. Thank you!

[@surendrakverma555]

Very good. Thanks 🙏

[@marianondrejkovic2084]

Thanks for a smart explanation 😊. But what is the use of this theorem? In which problems can be used? Please, give us some samples ❤. Much thanks

[@bawankhalid1209]

thank you very much GOAT

[@JihadMalki-r9p]

better than all my professors

[@LenchoGebisa-yv6fd]

Very good

[@OkechJoshua]

Nice tutorial

[@AzekoEmmanuel-t5k]

Sir please can you use the mean value theorem if the theorem does not holds

[@PrimeNewtons]

No! You can only use it if the conditions are met.

[@naturalsustainable6116]

How do we apply this mean value theorem?

[@GiftMlinde]

🔥🔥🔥

[@davidbrisbane7206]

The MVT, or as some of like to call it, The really mean value theorem

[@EE-Spectrum]

Is it possible that the two points could be so close that there's no point (c) between them with the same gradient of the line joining the points? I am not certain that there should always be such a point (c).

[@PrimeNewtons]

As long b is not equal to a , there will always be a c between. You might think the points are close but when you zoom in , there are infinitely many points between two boundary points. As long as the function is continuous and differentiable over the interval.

[@EE-Spectrum]

I now understand that once there's a difference between "b" and "a", no matter how small, there will always be a "c" between them.

[@AzekoEmmanuel-t5k]

i mean if the rolls theorem does not holds

[@otsofn2453]

So underrated

[@BoraÇahlıyan]

You are very handsome