JEE Advanced Compendium | ISI | CMI | AOD 3 |Bolzano |IVT |LMVT |Rolle's | Cauchy's theorems | 40 SE

JEE Advanced Compendium| Application of derivatives 3 | ISI | CMI | Bolzano | IVT | LMVT | Rolle's | Cauchy's theorems | 40 SE | #JeeAdvanced #Mathsmerizing # JeeMains

00:00 Bolzano's theorem
06:14 Intermediate value theorem
10:05 Rolle's theorem
14:59 Lagrange's Mean Value theorem
24:15 Lagrange's Mean Value theorem alternate form
28:54 Cauchy's Mean value theorem

Errata: At 18:20 Q2 option (b) is also correct. Using LMVT in (0,4) we get f'(c1)=1/4 and using LMVT in (4,8) we get f'(c2)=0. Now, 1/12 lies in (0,1/4) thus using Darboux's theorem we can say there must be a c in (0,8) such that f'(c)=1/12

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[srivathsavarajendraprasad]

Regular classes:we listen maths
Your videos:we enjoy maths
Thank you sir..

[subhransunayak]

THIS LECTURE GAVE ME A CLEAR IDEA REGARDING THE NUMBER OF ROOTS...THANK YOU SIR...PLEASE CONTINUE THIS TYPE OF LECTURES TILL JEE ADVANCED

[Mathsmerizing]

Errata: At 18:20 Q2 option (b) is also correct. Using LMVT in (0, 4) we get f'(c1)=1/4 and using LMVT in (4, 8) we get f'(c2)=0. Now, 1/12 lies in (0, 1/4) thus using Darboux's theorem we can say there must be a c in (0, 8) such that f'(c)=1/12

[Mathsmerizing]

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PayPal link: paypal.me/mathsmerizing

[rajarsihomroy]

Sir request to continue this series, this is most helpful as always, Thanks a lot 🙏

[Algoner]

All problems of extraordinary level 🔥🔥 plzzz sir I want study this level of probability and PnC plzzzz sir 🙏🏼🙏🏼🙏🏼

[rajnitripathi]

4:43
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1:17:05 (*)

[ayushsahu]

Thank you sir please make more such videos.. also seen your complex no . Video...😊😊😊

[ShivamGarg-pw]

Sir in the first problem the correct answer should be exactly 2 real roots because if we use Descartes theorem we would get that the equation would have maximum 2 roots and we had already found that it has minimum 2 roots then correct answer should be exactly 2 roots .

[noone]

this is best lecture for these theorems

[sudhirdwivedi]

Sir your level is very nice, , , i want to study of vector and 3D only from you....please start these topics.Its my humble request🙏🙏

[shreyaskali]

Thanks sir for wonderful content. Hoping for more videos for jee adv preparation 2021

[parthshandilyaiitr]

This video is really a collection of some very good conceptual problems !
Thank you sir for compiling these

[yashrughwani]

Sir superb stuff... Please bring more videos so that we can maximise our preparation for jee adv please bring applicatio of derivatives and conic sections at the earliest

[therealsan]

one kind request may i know the person behind this wonderful channel?plz ..bcoz i bet this is the best channel fr maths on yt fr advance content!!

[onlystudy]

Please continue this series
These videos are very helpful

[codkiller]

Amazing lecture sir mind blowing, you are really GOD of maths and most question are from black book, cengage

[stayclashy]

Please bring more high level practice questions on exactly these topics. Basically I am asking more parts

[anuragkumar]

thank you sir! plz continue this series..

[nandyalaveerabhadrareddy]

Sir may I know what is the source of your questions sir