AOD Application of Derivatives 🔥 | JEE Main PYQ 2022 | Class 12 Maths | Ramesh Chandra IIT Kanpur

Описание: 📘 In this video, Ramesh Chandra (B.Tech IIT Kanpur, 14+ years teaching experience) explains a JEE Main 2022 Application of Derivatives PYQ in a step-by-step manner. This problem involves slope of tangent, substitution (e^x = t), integration, boundary conditions, and inverse trigonometry concepts to finally solve for e^α.

📝 JEE Main PYQ 2022 Problem Statement:
The slope of the tangent to the curve C: y = y(x) is given by a differential expression. The curve passes through the points (0, 1/2 + π/2√2) and (α, e^(2α)/2). Find e^α.

📍 Timestamps for Quick Learning:
0:00 - Introduction to AOD JEE Main PYQ 2022
0:09 - Problem Dictation (Application of Derivatives, JEE Main 2022)
0:29 - Guidance on how to approach the problem
0:45 - Step 1: Initial approach
2:01 - Substitution (e^x = t) explained
2:31 - Solving the integral step-by-step
3:59 - Finding integration constant C
4:53 - Applying point (α, e^(2α)/2)
6:10 - Solving inverse trigonometry equation to get e^α
8:00 - Correct Option: (B)
8:06 - Expert Advice by Ramesh Chandra
8:30 - Closing Note (Like, Share & Subscribe)

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🎯 Why Watch?
Boost your Application of Derivatives preparation for JEE Main & Advanced.
Learn important tricks for solving differential equations in PYQs.
Strengthen your Class 12 Maths concepts with IITian mentorship.

🔥 Stay tuned till the end for expert exam strategies to tackle similar JEE Main PYQs quickly and accurately!

📢 Don’t forget to Like 👍, Share ↗️, and Subscribe 🔔 for more JEE Main PYQ solutions and Class 12 Maths shortcuts from IITians.

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