I got only 86.8 percent for CBSE. I am a talented

Question

I got only 86.8 percent for CBSE. I am a talented student but due to my carelessness I got low board marks and did not qualify JEE mains. I would like to repeat so that I could study studiously and get good ranks this time for both JEE mains and advanced. Is repeating a good option considering my board marks. My dream is to study in an IIT.

Arun Kumar · Accepted Answer

Hi Vilas,See considering your CBSE marks you should repeat because if you have to get a good rank in JEE advanced you can get a good rank in JEE mains too. So i think you should repeat.Thanks & Regards
Arun Kumar
Btech,IIT Delhi
Askiitians Faculty

IIT JEE Entrance Exam> I got only 86.8 percent for CBSE. I am a ...

Vilas Prem , 11 Years ago

Arun Kumar

LIVE ONLINE CLASSES

Let S={x:x belongs to R(√3+√2)^(x^2-4) - (√3-√2)^(x^2-4)=10}. Then n(S) is equal to-

iit jee entrance exam

My rank is 29k, General, should I opt for any state college cse branch or some Nits in which in which I am getting ECE , chemical, mechanics etc....

iit jee entrance exam

How is Ranquer Eduzone,comparing, Akash,Fitjee,Resonance,Naryana

iit jee entrance exam

Can class 9th students study syllabus class of 11th

iit jee entrance exam

Sum of series 2[n/2] ! [n/2]!/ n! [2Co-2C2+3C2....+[-1]^n[n+1]2Cn] where n is an even positive integer. Kindly provide solution of this question and how to generalise this. How do we know that which expansion will give this?

iit jee entrance exam

IIT JEE Entrance Exam> I got only 86.8 percent for CBSE. I am a ...

Vilas Prem , 11 Years ago

Arun Kumar

LIVE ONLINE CLASSES

Other Related Questions on iit jee entrance exam

Let S={x:x belongs to R(√3+√2)^(x^2-4) - (√3-√2)^(x^2-4)=10}. Then n(S) is equal to-

iit jee entrance exam

My rank is 29k, General, should I opt for any state college cse branch or some Nits in which in which I am getting ECE , chemical, mechanics etc....

iit jee entrance exam

How is Ranquer Eduzone,comparing, Akash,Fitjee,Resonance,Naryana

iit jee entrance exam

Can class 9th students study syllabus class of 11th

iit jee entrance exam

Sum of series 2[n/2] ! [n/2]!/ n! [2Co-2C2+3C2....+[-1]^n[n+1]2Cn] where n is an even positive integer. Kindly provide solution of this question and how to generalise this. How do we know that which expansion will give this?

iit jee entrance exam