Extreme Value Theorem (Proof) | Maximum and Minimum Values Theorem | Continuity | Advanced Calculus

[@shiwangee]

Ah finally, got it into my head!

[@LearningClassSince2020]

👍👍

[@daily_life317]

Thans u very much

[@shrutirawat4358]

very nicely explained thanks a lot

[@LearningClassSince2020]

Thnks

[@Uikey_prabha]

Great sir thank you , very clearly explained 👍👍

[@LearningClassSince2020]

Thanks for appreciating!

[@anupam2745]

👏👏👏👏👏 clear explanation

[@LearningClassSince2020]

Thanks

[@tanreetya70]

Nice and clear explanation bro 👍👏 thankyou

[@LearningClassSince2020]

Thanks

[@nikhilshrivastav3501]

What is the difference between boundedness theorem and extreme value theorem

[@LearningClassSince2020]

In a closed interval, if a function is continuous, then according to • BOUNDEDNESS THEOREM: there will be some m and M which will be the minimum and maximum values of that function, hence making the function bounded. • EXTREME VALUES THEOREM: those minimum and maximum values will at least once be obtained in the given interval in which the function is continuous.