🌟 Welcome to Sunil Sethi's YouTube Channel! 🌟 The "Application of Derivatives" video is designed to help you master a crucial topic for JEE and CUET. 📚 We will break down essential concepts such as Local Maxima and Local Minima, simplifying them to make it easier for you to tackle related problems. 🔍 📚 What’s Covered in This Video: 00:00 Introduction 01:07 Monotonic 01:29 Non-Monotonic 01:52 Critical point of a function 02:49 Solution of question If the function f ( x ) = 2 x 3 − 9 a x 2 + 12 a 2 x + 1 , a greatert han 0 has a local maximum at x = α and a local minimum x = α 2, then α and α 2 are the roots of the equation 9:38 Important points related to Derivatives, Local Maxima & Local Minima ✅ Key Topics You'll Learn: How to identify maximum and minimum values of functions The second derivative test made simple Common question types to practice for entrance exams and boards Whether you're studying for competitive exams, CBSE or state boards, this video will give you the tools to boost your performance. 👉 Subscribe now for more expert tips, strategies, and Physics lessons: Sethi Swift Learn 🌐 Visit website : https://sethiswiftlearn.com 📞 For face-to-face or online classes, contact: (+91) 98121-46984 application of derivatives CBSE application of derivatives Application of Derivatives for JEE Application of Derivatives CUET Maxima & Minima Questions maxima and minima local maximua local minima absolute maxima absolute minima second derivative test function maximum vale function minimum value. local maxima local minima second derivative test JEE maths CUET preparation state board maths entrance exam preparation function maximum value function minimum value Maxima & Minima Demystified calculus tricks JEE CUET #ApplicationOfDerivatives #MaximaAndMinima #JEEPreparation #CUETMaths #MathTips #EntranceExamHelp #StateBoardsMaths #LearnCalculus #MathConcepts