Lagrange's Mean value theorem | Most Important Question Solved | Engineering Mathematics | Kasim Sir

In this class, we explained 1. How to solve most important and repeated question based on Lagrange's Mean value theorem 2. Steps to prove inequalities based on Lagrange's Mean value theorem 3. How to deduce results based on inequalities in Lagrange's Mean value theorem My dear Students and friends, This channel is all about delivering genuine educational content with complete concept through my classes, to all the Engineering, Degree, Class-12, Intermediate and 10th class students. From this channel, you can find classes in Telugu for 1. Engineering and Degree Students (Mathematics, Chemistry, Physics and Basic Electronics) 2. Intermediate – Class11 and Class12 Students (Mathematics, Chemistry, Physics) 3. IIT-JEE, NEET and EAMCET Aspiring Students (Mathematics, Chemistry, Physics) 4. Class 10 Students-CBSE, State, ICSE (Mathematics, Science) 5. Practical Examination Classes (Physics and Chemistry) 6. General Science Classes with latest updates 7. Latest educational notification details You can follow us on Instagram:   / kasimsirclasses   Facebook:   / kasim.ali.311   Telegram: https://t.me/kasimsirclasses For more class updates, Subscribe to the channel, Like if you wish to and Share if you like. Do leave your Comment, for any doubts and any more classes that we can deliver for your academic needs. #Engineeringmathematics,#Engineeringphysics, #Engineeringchemistry, #Engineeringbasicelectronics, #Engineeringmaths, #Engineeringchemistrypracticals, #Engineeringphysicspracticals, #EngineeringM1,#class12mathematics, ,#class12physics, ,#class12chemistry, ,#class12chemistrypracticals, ,#class12physicspracticals, ,#class12iitjeechemistry, #class12iitjeemathematics, ,#class12iitjee, ,#class12neet, ,#class12eamcet,#intermediatemathematics,#intermediatephysics,#intermediatechemistry,#intermediatepracticals,#intermediatenneet,#intermediateeamcet,#intermediate2024,#class11matrhematics,#class11physics,#class11chemistry,#class11practicals,#kasimsirclasses

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Important Question on Lagrange's Mean value theorem | Engineering Mathematics in Telugu | Kasim Sir

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8. Show that (b - a) / 1+b² ‹ tan-¹b - tan-¹a ‹ (b - a)/1+a² using Lagrange's mean value theorem.
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8. Show that (b - a) / 1+b² ‹ tan-¹b - tan-¹a ‹ (b - a)/1+a² using Lagrange's mean value theorem.