The Common University Entrance Exam (CUEE) is a common entrace test that is conducted for the purpose of admission in several undergraduate programmes across the central universities in India. The exam evaluates students on mathematical skill, strict logic, general English proficiency, and additionially there is a performance test for an admission into programs where it is required. Approx 2 lakhs students sit for the CUEE examination each year.
The CUEE is called for in May-June each year in different cities/tests centers all over India by the Central Universities Common Entrance Test (CUCET) board. The Computer Based Test (CBT) is the three-hour pen and paper examination constituting of 100 multiple-choices spread uniformly over the four parts of the test. The results are declared within one month post test. The students have to obtain the minimum cut-off percentage scores and go through other necessary procedures like meeting the eligibility criteria to get in the program they want in the central university.
CUEE 2024 Exam Highlights
| Highlight |
Details |
| Name of the exam |
Centurion University Entrance Examination (CUEE) |
| Conducting body |
Centurion University |
| Mode of exam |
Online |
| Medium of exam |
English |
| Number of questions |
180 |
| Type of questions |
Multiple-choice questions (MCQs) |
| Marking scheme |
1 mark for each correct answer, no negative marking |
| Duration of exam |
2 hours |
| Sections |
English Language Comprehension, Mathematics, Logical Reasoning, and General Awareness |
| Dates of exam |
May 28-29, 2024 |
| Application fees |
INR 1500/- for general category
INR 1200/- for SC/ST/PwD category |
| Application process |
Online |
| Result date |
1st week of July 2024 |
| Counselling process |
Online |
CUEE 2024 Exam Dates
| Date |
Event |
| February 7, 2024 |
Application form start date |
| April 22, 2024 |
Application form last date |
| May 1st week, 2024 |
Admit card availability |
| May 28-29, 2024 |
Examination |
| July 1st week, 2024 |
Result declaration |
| July 2nd week, 2024 |
Counselling |
CUEE 2024 Eligibility Criteria
| Category |
Eligibility criteria |
| Educational Qualification |
Passed 10+2 or equivalent with Physics, Chemistry, Mathematics, and English as compulsory subjects. |
| Minimum age |
17 years as on December 31, 2024 |
| Maximum age |
22 years as on December 31, 2024 |
| Nationality |
Indian Nationals |
| Physical fitness |
Should be physically fit to pursue the course |
CUEE 2024 Application form
| Field |
Details |
| Mode of application |
Online |
| Application start date |
February 7, 2024 |
| Application last date |
April 22, 2024 |
| Application fees |
INR 1500/- for general category
INR 1200/- for SC/ST/PwD category |
CUEE 2024 Exam Centers
| State |
City |
| Andhra Pradesh |
Hyderabad, Vijayawada, Visakhapatnam |
| Assam |
Guwahati |
| Bihar |
Patna |
| Chhattisgarh |
Raipur |
| Delhi |
New Delhi |
| Gujarat |
Ahmedabad, Surat, Vadodara |
| Haryana |
Gurgaon, Faridabad |
| Himachal Pradesh |
Shimla |
| Jammu and Kashmir |
Srinagar |
| Jharkhand |
Ranchi |
| Karnataka |
Bangalore, Mysore, Mangalore |
| Kerala |
Thiruvananthapuram, Kochi |
| Madhya Pradesh |
Bhopal, Indore |
| Maharashtra |
Mumbai, Pune, Nagpur |
| Meghalaya |
Shillong |
| Odisha |
Bhubaneswar, Cuttack |
| Punjab |
Chandigarh, Amritsar |
| Rajasthan |
Jaipur, Udaipur |
| Tamil Nadu |
Chennai, Coimbatore, Madurai |
| Telangana |
Hyderabad |
| Uttar Pradesh |
Lucknow, Varanasi |
| West Bengal |
Kolkata, Siliguri |
CUEE 2024 Exam pattern
| Section |
Number of Questions |
Marking Scheme |
| English Language Comprehension |
30 |
1 mark for each correct answer, no negative marking |
| Mathematics |
60 |
1 mark for each correct answer, no negative marking |
| Logical Reasoning |
60 |
1 mark for each correct answer, no negative marking |
| General Awareness |
30 |
1 mark for each correct answer, no negative marking |
CUEE 2024 Recommended Books
| Name of the Book |
Author |
| Concepts of Physics (Vol. 1 & 2) |
H.C. Verma |
| Organic Chemistry |
O.P. Tondon |
| Inorganic Chemistry |
O.P. Tondon |
| Trigonometry |
S.L. Loney |
| Higher Algebra |
Hall Knight |