Skip to content
123IITJEE

123IITJEE

Search
  • Admission
  • LIVE 1:1 Classes
  • Study Material
  • LIVE & Recorded Classes
    • XI
    • XII/XII-Pass
    • Foundation
  • Recorded Classes
    • XI/XII/XII-Pass
    • Foundation
  • Test Series
    • XI/XII/XII-Pass
    • Foundation
  • Results & Testimonials
  • Access Courses
    • OLRC/SM/OETS/OTS
    • ORC (Login via Email Links)
    • DEMO (user: demo, password: demo)
  • Contact
IIT JEE

${\left( {\frac{{b + c}}{a} + \frac{{c + a}}{b} + \frac{{a + b}}{c}} \right)_{\min }} = ?$

December 18, 2022 Engineer Manish Verma

Solution [.pdf]

Share this:

  • Click to share on Twitter (Opens in new window)
  • Click to share on Facebook (Opens in new window)

Related

Post navigation

Previous Post$\Delta = \left| {\begin{array}{*{20}{c}}1&{\cos (\beta – \alpha )}&{\cos (\gamma – \alpha )}\\{\cos (\alpha – \beta )}&1&{\cos (\gamma – \beta )}\\{\cos (\alpha – \gamma )}&{\cos (\beta – \gamma )}&1\end{array}} \right|$Next PostIn a triangle ABC, the length of the bisector …

Physics, Math etc. by IIT Alumnus Online and Bhopal

  • Admission
  • LIVE 1:1 Classes
  • Study Material
  • LIVE & Recorded Classes
    • XI
    • XII/XII-Pass
    • Foundation
  • Recorded Classes
    • XI/XII/XII-Pass
    • Foundation
  • Test Series
    • XI/XII/XII-Pass
    • Foundation
  • Results & Testimonials
  • Access Courses
    • OLRC/SM/OETS/OTS
    • ORC (Login via Email Links)
    • DEMO (user: demo, password: demo)
  • Contact
​

Blog Posts

  • ${\scriptscriptstyle 6 + f(x) = 2f( – x) + 3{x^2}\int\limits_{ – 1}^1 {f(t)dt}}$
  • $\scriptstyle f(x) = {\left( {\frac{x}{\pi }} \right)^x} + {\left( {\frac{\pi }{x}} \right)^x}$
  • $\scriptstyle \sqrt {7 – \sqrt {7 + \sqrt {7 – \sqrt {7 + …..} } } }$
  • $\scriptstyle f(x) = \int\limits_0^x {{\pi ^t}(t – e)(t – \pi )dt} $
  • $\scriptstyle 7f(x) + 5f\left( {\frac{1}{x}} \right) = x + 1$ …

Open Lectures

  • Lectures for IIT-JEE
  • Lectures for Foundation IX/X

Subscribe to Posts via Email

Join 5,644 other subscribers

Sound Engineering

JEE Main & Advanced Preparation Online / India (Bhopal)

All rights reserved. 123IITJEE, Where Technology Meets Quality Education!

​

Powered by manishverma.site
 

Loading Comments...