CEED
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New answer posted
7 months ago
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Manashjyoti Hazarika
Contributor-Level 10
It is very much possible to prepare for CEED without coaching. But before you embark on exam preparation on your own, you need the conviction that you can do it. If you are not convinced yourself and only decide to forgo coaching on the advice of others, the journey may be difficult.If you prepare for the exam on your own, you need to be serious and plan the preparation smartly. For instance, after going through the syllabus, you must be able to decide the difficulty level, time it will take to cover the syllabus, and do revision. Remember, there are many instances of toppers who managed to ace the CEED exam without the aid of any
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New answer posted
7 months ago
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Manashjyoti Hazarika
Contributor-Level 10
The CEED 2025 exam will be held around the 3rd week of Jan 2025. So, aspiring candidates can start preparing for the exam.Focus on the following resources to prepare for CEED:Make sure that you get the best books to prepare the CEED.If the study material is good, they will contain few to no errors, will cover the entire syllabus, contain practice problems, etc.Solve sample and previous year’s question and sample papersTake mock tests.When studying make it a point to take notes. These notes will help you jot down all the important points.Do timely revision.
New answer posted
7 months ago
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Muskan
Contributor-Level 10
The CEED test consists of 41 questions that students must answer correctly. NAT, MCQ, and MSQ questions are all included in Part A of the CEED exam. In the CEED Part A exam, candidates can receive up to 100 marks. It has a 25% weight. Part A will consist of a one-hour computer-based test. Take note that there are two parts to the CEED exam: Part A and Part B. It is required to complete both sections. A candidate will not be considered for admission if they attempt Part A but not Part B.
New answer posted
7 months ago
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Anushka Mendiratta
Contributor-Level 10
The CEED 2024 qualifying cut-off for Part A will be calculated using a formula that considers the average marks and standard deviation of all the candidates who appeared in the exam. Formula: µ + (σ²) = δµ (mu) represents the average marks obtained by all candidates in Part A.σ (sigma) represents the standard deviation of the marks obtained by all candidates in Part A.δ (delta) represents the qualifying cut-off mark for Part A.Rounding: Both µ and σ will be rounded off to the first decimal place after the calculation.
New answer posted
7 months ago
0 Follower
2 Views
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Manashjyoti Hazarika
Contributor-Level 10
The CEED 2025 exam will be conducted on January 19, 2025. So, the candidate has a three months or so to prepare for the exam. Given the CEED 2025 syllabus is of moderate to difficult, you would ideally need 6 months or so to prepare for the exam. That being said, if your fundamentals are strong, you can cover the syllabus in less time. Before starting you preparation, go through the syllabus and pattern, and draft a plan. Once the plan is ready, get going with full guns blazing.Note that to fully prepare for the exam, you need to solve sample papers and take mock tests.
New answer posted
7 months ago
0 Follower
4 Views
M
Manashjyoti Hazarika
Contributor-Level 10
IIT Bombay will conduct the CEED 2025 exam on January 19, 2025 (9 am - 12 noon).The exam will includ two sections - Part A and Part B. Part A of the exam will be administered in a computer-based mode, whereas Part B will be held offline. It is mandatory for candidates to qualify for Part A. If the candidate fails to qualify for Part A, his or her Part B answers booklet will not be evaluated. The final score cum merit list of CEED 2025 will be calculated by giving weightage to both Part A and Part B.
New answer posted
7 months ago
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M
Manashjyoti Hazarika
Contributor-Level 10
IIT Bombay released the admission notification for CEED 2025 exam on October 1, 2024. The admission portal for CEED 2025 has also been launched - ceed.iitb.ac.in. The portal contain the updates about the CEED 2025 exam. It also contain useful recourses like previous years’ question papers, answer keys, and course fee details.Meanwhile, the admission notification contains details pertaining to the admission schedule, information brochure, eligibility criteria, pattern, and resources like question papers and answer keys. The candidate needs to carefully go through the notification to ensure their eligibility and prepare f
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New answer posted
7 months ago
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Liyansha Jain
Contributor-Level 10
For undergraduate and postgraduate programmes qualifying scores from national entrance exams such as UCEED and JEE are necessary and for other programmes, students must appear for the University Level Entrance Examinations. Hence, candidates must prepare well for the UCEED exam according to the UCEED exam pattern.
New answer posted
8 months ago
0 Follower
3 Views
M
Manashjyoti Hazarika
Contributor-Level 10
There are multiple benefits of solving sample papers of CEED 2025. Some of them are illucidated below:The sample papers will contain questions similar to the ones that will be asked in the CEED 2025 exam. Or in other words they will cover the sampe topics, weightage and difficulty level.Sample papers are useful towards improving one’s problem-solving and time-management skills.Question papers, meanwhile, will allow the candidate check the types of question asked in the previous edition of the exam, any specific trend followed, weightage given to various sections, etc.Concept building is another area that can be honed by solving s
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New answer posted
8 months ago
0 Follower
3 Views
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Manashjyoti Hazarika
Contributor-Level 10
The candidate doesn’t need a log-in ID to download the question papers for CEED 2025. In fact, the question papers will be uploaded on the CEED admission portal in downloadable PDF format. To download the question paper, one simply needs to click on the relevant link and then select download.Note that IIT Bombay will also release the answer key along with the question paper. The candidate can thus use the official keys to calculate the number of correct attempts and calculate expected scores.
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