What is the UCEED cutoff for Chitkara Design School 2023?
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1 Answer
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The mean and standard deviation for Part-A in UCEED 2023 are 42.80 and 22.05. Which means the percentile should be above 75. Even though the 75 percentile might increase if the exam which conducted is easy. Note that the Part-B answer booklets will be evaluated only if the candidate meets the Part-A cutoff. If the candidate fails to meet the cutoff in Part-A, then the Part-B answer booklet will not be evaluated. The cutoff might vary every year depending on the difficulty of the exam.
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The UCEED 2026 scorecard became available for download on March 10, 2026, and will remain accessible until July 31, 2026, on the Candidate portal.
To avoid any last-minute unforeseen transaction issues, you should pay the seat acceptance fee for a round well before the end time/date of the corresponding round.
If the fee is not paid within the given deadline, allotment will be cancelled. Also, such seats will be offered to the candidate next in the order of merit.
Yes, the seat-acceptance fee paid by the candidate will be adjusted against the institute fees of the admitting institute at the time of joining. In case the candidate
declines the offered seat after remitting the seat acceptance fee, the refund of the seat acceptance fee will be done per the policies of the admitting institute.
So, carefully go through the counseling process.
The candidate can contact UCEED 2026 admission officials at
Chairperson,
UCEED-CEED Office,
IIT Bombay,
Powai, Mumbai – 400 076.
Website: www.uceed.iitb.ac.in
Email: uceed@iitb.ac.in
Phone: +91-22-2576 4063/9093/9094
The candidate may use any of the contact options provided here.
You can download candidate responses for Part-A of UCEED 2026 only till the declaration of the UCEED result. The download option will be disabled once the UCEED results are declared. No further requests will be entertained in this regard.
Using the candidate responses, the candidate can check their answers with those given in the answer key. This will help to calculate probable scores and thus chances of admission.
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