Question

A book on Olympiad Inequalities inside---> checkout!

Answer 1

looks like a nice read

Answer 2

Yes , much knowledge inside

Answer 3

thanks for sharing with us !

Answer 4

its better for RMO and INMAO

Answer 5

even for IIT advance

Answer 6

nope

Answer 7

i have syllabus , there is nothing use in IIT ADVANCE

Answer 8

Well , Inequality and sequences and series is there

Answer 9

and the problems or 4-5 lines maximum

Answer 10

but do you know what type of inequality is there (level)
like WAVY CURVE method and more

Answer 11

http://jeeadv.iitm.ac.in/taxonomy/term/50

Answer 12

END THE DISCUSSION HERE !

Answer 13

iit problems related to inequalities are simpler compared to IMO problems

Answer 14

so you can use this textbook as an extra read while preparing for iit too
there is no harm in learning more

Answer 15

correct ! @rational this is i want to say @No.name

Answer 16

Yeah precisely :)

Answer 17

by the way, are you indian ? @rational

Answer 18

^ ?

Answer 19

kya rational indian h ? main yeh pooch raha huin !

Answer 20

yes i meant to say , i am asking the same question as you were asking
SO,

"^ ? "

Answer 21

what i have asked ? @No.name

Answer 22

yes :)
try this little inequality problem
prove below for \(a,b,c\in \mathbb{R}\)\[\dfrac{a^2+b^2+c^2}{abc}\ge \dfrac{1}{a} + \dfrac{1}{b} + \dfrac{1}{c}\]

Answer 23

First prove
a^2 + b^2 + c^2 >= ab +bc +ca

Then divide both by abc

Answer 24

That will do haha!

Answer 25

TP
a^2 + b^2 + c^2 >= ab +bc +ca

Apply AM-GM on a^2 , b^2
Similarly , yeah u got the point !!

Answer 26

well any clever approach?

Answer 27

To me what you have is a clever approach because it is neat xD

Answer 28

http://www.imomath.com/index.php?options=344

Answer 29

that is very hard , but just sharing