Real Analysis | Mean Value Theorem | Cauchy's Mean Value Theorem - Proof & Examples

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This video lecture on Real Analysis | Mean Value Theorem | Cauchy's Mean Value Theorem - Proof & Examples | Problems & Concepts by GP Sir will help Engineering and Basic Science students to understand the following topic of Mathematics:
1. What is Mean Value Theorem in Real Analysis?
2. Proof and Examples Of Cauchy's Mean Value Theorem.
3. This helpful For CSIR NET, IIT-JAM, GATE Exams.
4. This is Part Of Real Analysis.
#RealAnalysis #MeanValueTheorem #CauchysTheorem #ShortTrick #EngineeringMahemaics #BSCMaths #GATE #IITJAM #CSIRNET
This Concept is very important in Engineering & Basic Science Students. This video is very useful for B.Sc./B.Tech & M.Sc./M.Tech. students also preparing for NET, GATE, and IIT-JAM Aspirants.
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Time Stamp
Cauchy’s Mean Value theorem-
0:00 | An Intro
0:23 | Topic Introduction
1:01 | Cauchy’s Mean Value Theorem: Statement
2:25 | Cauchy’s Mean Value Theorem: Proof
6:08 | Question 1
8:16 | Question 2
10:54 | Conclusion of video

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Комментарии

Sir screen ki..brightness thora kam kar dijiye dekhne me prblm hota hai..🙏🙏🙏🙏🙏

aryanstark

Sir, DeMoivre's Theorem per video creat kr dijiye..plz sir 🙏🏻

manishabharti

Sir, it would b more helpful if u could add geometrical interpretation also.

subhajitsarkar

How to start preparing for UPSC maths optional...?

plz guide sir ...!

prabhatverma

Sir plz UPSC mathematics optional kiliye vedio upload kijiye..

JyotiKumari-hdxo

Bahut hi अच्छा काम कर रहे हो सर बहुत बहुत धन्यवाद आपका 🙏

rajeshchordia

Sir make a video in generalized mean value theorem and Lagrange's form of remainder, Tylor's theorem with Cauchy's form of remainder

theknowledgehive

At 2:19, that way of proving is incorrect as f(b)-f(a) / b-a = f(c1) and similarly it will be g(c2). We don't have any means to say that c1 and c2 are equal.

priyanshubhargav

Thank you sir, your videos are more helpful for me.

__ShivamPal

Sir, please make videos on dynamics mathematics.

Xyz-jf

SIR, WE CAN'T PROOV THE CAUSHY MVT BY USING MVT ON F(X) AND G(X) BECAUSE IF WE APPLY MVT ON F(X) WE GET C=C1
AND APPLY MVT ON G(X) WE GET C=C2 AND IN GENERAL C1 NOT = C2

sanjaymali

Sir!
That condition should

Not be : f(x) & g(x) are polynomial function.
Be : f(x) & g(x) are given continuous & differentiable in [a, b] & (a, b) respectively.

arjundas

Sir TIFR jase exam k written test mein kaise question ko answer dia jata hain ek vdieo banake help kijiie ga please .written mein proof s or neye concept based proof k lie hame kaise teyar rehena chiea?

bikrammondal

Sir aap bhut acha pdate hai plz aap BHU university mee pdhane k liye aa jayiye na..yahan pr math k professor ekdm acha ni pdate ..boring lgta h

PreetiYadav-owep

Bahut achha video..Sir...it is very helpful for us ..Thank u Sir for your hard working towards us

manojkumardandapat

Hello sir bsc ka analytic geometry ka video plz sir

babluprajapati

Sir you are great I understood all theorem

Crickversity

sir you are so good, you teach us with so basic. But my professor not teach well, during teach he said you are familiar with this bla bla theorem.

teleprovenetwork

Thanks you so so much sir for helping us

uniqueeasystudy

Great ap Thora jldi jldi bolty hn kindly Thora slow bola kri jy.☺️

anasshoaib

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