IBTS INSTITUTE is widely recognized as the Best CSIR NET Coaching Institute, providing top-notch CSIR NET Mathematics Coaching in Chandigarh. Furthermore, the institute aims to assist candidates in achieving high scores in the exam through the dedicated efforts and hard work of both teachers and students. Moreover, we are committed to working with honesty, integrity, and transparency to achieve the best outcomes in the CSIR NET Mathematics Coaching in Chandigarh Programme.

For more than a decade, IBTS INSTITUTE has maintained a strong track record of producing high-achieving individuals in the field of CSIR NET Mathematics Coaching in Chandigarh & Also Online Coaching for CSIR NET MATHEMATICS. Every year, we witness an upward trend in our students securing top positions at national levels. This remarkable success is attributed to our devoted faculty, whose unwavering commitment and painstaking efforts ensure that our students receive exceptional guidance and support.

All about the CSIR NET Exam

The CSIR NET exam is conducted by the Council of Scientific and Industrial Research (CSIR) to assess the eligibility of candidates in India for the award of Junior Research Fellowships (JRF) or the National Eligibility Test (NET). Moreover, IBTS Institute conducts CSIR NET Mathematics Coaching in Chandigarh.

The exam also determines eligibility for the appointment of Lecturers (NET) in various subjects related to Science & Technology. Furthermore, CSIR conducts exams in the following areas

1. Chemical Sciences
2. Earth Sciences
3. Atmospheric Sciences
4. Ocean Sciences
5. Planetary Sciences
6. Life Sciences
7. Mathematical Sciences
8. Physical Sciences

Educational Qualification for CSIR NET Mathematics

• Additionally, candidates who hold an M.sc or equivalent degree, B.E., B.Tech, MBBS, B.Pharma, BS-4 years, or Integrated BS-MS with 55% marks for general and OBC-Non Creamy layer candidates and 50% of SC/ST, Persons with disability (PwD) candidates are eligible to apply.
• Moreover, candidates who are enrolled in or have completed 10+2+3 years of the above qualifying examination, as well as those whose results are awaited (RA), can also apply, provided they complete their degree with the requisite percentage of marks within the validity period of two years to avail the fellowship from the effective date of the award.
• Additionally, these types of candidates will need to submit the attestation format (Given on the reverse of the application form) duly certified by the Head of the Department/Institute from where the candidate appears or has appeared.
• B. SC (Hons) or equivalent degree holders or students enrolled in Integrated MS-PhD program with at least 55 % marks for general and OBC (Non-Creamy Layer) candidates; 50% marks for Sc/ST, persons with disability (PwD) are also eligible. The candidates who acquired only a bachelor’s degree will be eligible for the fellowship only after getting enrolled/registered for PhD/ Integrated PhD program within the validity period i.e. 2 years.
• The eligibility for lectureship of NET-qualified candidates depends on the subject of fulfilling the criteria laid down by UGC. PhD degree holders who have passed a Master’s Degree with a minimum of 50% marks are eligible to apply for a Lectureship only.

Examination Centers for CSIR NET Mathematics

The exam will be conducted in more than 27 cities which are spread all over India. The names of the centres are defined below

Additionally, Any candidate may opt for any of the above-described centres. However, no request for the change of the centre would be granted. Instead, a request in writing may be entertained on the merits. Furthermore, if at any centre the number of appearing candidates is not sufficient, then that particular centre may be deleted or any other nearest centre will be allotted to the candidate at the discretion of CSIR. Moreover, no TA/ DA will be allotted to any candidate for attending the exam in any manner. In conclusion, consider joining CSIR NET Mathematics Coaching in Chandigarh at IBTS for additional support.

Age Limit for CSIR NET Mathematics