Скачать или смотреть Limit Problem | 🔥 Evaluate lim (√(n+1)+…+√(n+n)) / (n√n) as n→∞ | IIT JAM, CSIR NET, GATE||Ksb Maths

In this video, we solve a limit problem involving a sum of square roots:
lim ( √(n+1) + √(n+2) + ... + √(n+n) ) / ( n√n ), n → ∞

We use the Riemann Sum method to carefully evaluate this tricky limit.
This problem is very important for IIT JAM Mathematics, CSIR NET, GATE, UPSC, and university exams.

📌 Topics covered in this video:

*Converting sum into Riemann Sum

*Recognizing the integral form

*Step-by-step evaluation of the limit


👉 Watch till the end to understand the beauty of limits and integrals!

✨ If you love Mathematics, make sure to Like 👍, Share 🔗, and Subscribe 🔔 to Ksb Maths for more amazing math content.
📺 Watch my previous video on limits & sequences here:
👉    • Supremum and Infimum of ∅ (Empty Set)| Rea...  
👉    • IIT JAM Maths | Limit Problem using Expans...  
#iitjam #mathematics #limits #csirnet #gateexam