[/quote]
,
and 
where each summation runs over 
variables 
and 
Then find the value of 
![$ a,b \in [0 ,1] . $](http://latex.artofproblemsolving.com/9/1/9/91980d5ca5d97fe4b61797e6fbb378211674d9cd.png)
Prove that
be real numbers such that 
Prove that
and 
Prove that
, 
is a point on 
such that 
is the internal bisector of 
. Now Suppose 
=
. Prove that 
.
![$$(\sqrt{x}+1)[2-(x-6)\sqrt{x-3}]=x+8$$](http://latex.artofproblemsolving.com/b/1/d/b1d283f2e7b8e574b6c0ff72236c52a39d3da9e8.png)
,
is expressed by the sum of 
consecutive odd numbers. Express the minimum term in terms of 
.
Prove that :
Where 
such that 
.
Where 
Y by
Hey everyone,
Just wanted to see if there are any other JEE aspirants on this forum currently prepping for it[mention year if you can]
I am actually entering 10th this year and have decided to try for it...So this year is just going to go in me strengthening my math (IOQM level (heard its enough till Mains part, so will start from there) for the problem solving part, and learn some topics from 11th and 12th as well)
It would be great to connect with others who are going through the same thing - share study strategies, tips, resources, discuss, and maybe even form study groups(not sure how to tho
) and motivate each other ig?. 
So yea, cya later
Just wanted to see if there are any other JEE aspirants on this forum currently prepping for it[mention year if you can]
I am actually entering 10th this year and have decided to try for it...So this year is just going to go in me strengthening my math (IOQM level (heard its enough till Mains part, so will start from there) for the problem solving part, and learn some topics from 11th and 12th as well)
It would be great to connect with others who are going through the same thing - share study strategies, tips, resources, discuss, and maybe even form study groups(not sure how to tho
) and motivate each other ig?. So yea, cya later
