Скачать или смотреть JEE Advanced 2016 | Limit PYQ | Maths PYQ | Full Concepts Explain

let α,βϵR be such that lim┬(x→0)⁡〖(x^2 sinβx)/(αx-sinx)〗=1. Then 6(α+β)equals.
JEE Advanced 2016
In this video, we solve an important JEE Advanced 2016 Mathematics Previous Year Question from the chapter Limits.
This question tests your understanding of standard limits, series expansion, and approximation techniques, which are repeatedly asked in JEE Advanced.

📚 Question:

Let α, β ∈ ℝ be such that

lim (x → 0) (x² sin(βx)) / (αx − sin x) = 1

Then find the value of 6(α + β).

This is a concept-based PYQ and similar patterns are still repeating in JEE Advanced.

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🔥 What you will learn:

• Standard limit approach
• Series expansion method
• JEE Advanced solving technique
• Short trick for fast calculation
• How to avoid common mistakes

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🎯 Perfect for:
JEE Advanced 2025/2026 aspirants
Serious IIT preparation
Students targeting top ranks

If you like such high-quality PYQ solutions,
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📌 Channel: IIT JEE Maths by AMT Sir

IIT Madras Alumnus | Senior Faculty | Kota Style Teaching
Advanced Problem Solving for JEE