Dear Aspirant,

With a category rank of 26104 you can expect getting some core branches except CSE in some private colleges.Here I am listing your top 3 options-

1.Chemical Engineering in Thapar University

2.Mechaniclal engineering at DIT,Pimpri,Pune.

3.Mechanical Engineering in Navrachana University,Gujarat

So best of luck.

To choose from the

Dear Aspirant,

You can easily get any branch you aim for with 130250 in crl.So it's up to you which college you want admission in.If you want admission in the top private colleges then you have to let go CSE branch and focus on any other core branch.So it's up

Hello Aspirant,

According to the marks you have mentioned in the question your percentile would be in the range of 98.01 - 98.21 and your rank would lies in between 16330 - 18480. On the basis of this rank and percentile you can get into good NITs like NIT Bhopal,

With your paper 2 marks,

Your Percentile based on category is: 99.62 - 99.82

Your Overall Percentile is: 98.69 - 98.89

Your Rank based on category is: 104 - 1154

Your Predicted Rank is: 10078 - 12228

You have very good chances of getting seat in NIT.

To know your

Hi aspirant,

JEE main January was successfully conducted and the result was also released. You obtained 99.29 percentile in that. Based on this percentile you Common Rank list (CRL) rank would be 8400 approximately. Had you mentioned your category if any, I would have told your category rank too.

If

Dear Aspirant,

The formula to convert percentage into rank in Jee main is:

(100-NTA percentile score)*869010/100

Where,

869010- total number of candidates that appeared for JEE

So your expected rank approximately is 86901.

Thank you!!

Hi Jagdish,

Yes, the syllabus of  class11 and 12 together for JEE Main is as follows:-

@Mathematics

• Complex numbers and quadratic equations
• Matrices and determinants
• Sets, relations and functions
• Mathematical induction
• Permutations and combinations
• Mathematical reasoning
• Limit, continuity and differentiability
• Integral calculus
• Three-dimensional geometry
• Differential equations
• Binomial theorem and its