Target 2026

CrackCSIRNET2026

India's most structured online coaching for CSIR NET Mathematical Sciences. Complete concept mastery, test series & personal mentorship.

1000+ Hours of Live & Recorded Classes
Full Length & Topic-wise Mock Test Series
Complete 10 Years PYQ Video Solutions
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Why Choose Math4Code for CSIR NET?

Everything you need to master competitive mathematics and secure a top rank.

Complete Syllabus Coverage

Rigorous and structured video lectures covering all essential units of CSIR NET.

AIR-1 Level Test Series

Topic-wise tests, full-length CBT mocks, and detailed performance analytics.

Expert Mentorship

Direct guidance by seasoned mathematics educator Hiranmoy Mandal.

10+ Years Solved PYQs

Step-by-step video solutions and shortcut tricks for previous years' papers.

About CSIR NET Mathematical Sciences

The CSIR NET (Council of Scientific and Industrial Research National Eligibility Test) for Mathematical Sciences is one of the most prestigious exams in India for aspiring researchers and lecturers. Qualifying this exam opens doors to Junior Research Fellowship (JRF) and Assistant Professor roles in top Indian universities and colleges.

Our curriculum is designed to take you from basic conceptual foundations to advanced problem-solving techniques required to crack Part B and Part C of the exam with maximum score.

Eligibility & Career Scope

Eligibility: Candidates with an M.Sc. or equivalent degree in Mathematics or Statistics with at least 55% marks (50% for SC/ST/PwD) are eligible.

Qualifying CSIR NET with top ranks opens avenues for Junior Research Fellowships, M.Sc./Ph.D. admissions in IITs/IISc/IISERs, Assistant Professor roles, and leading R&D positions.

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Access India's premier CSIR NET, GATE & IIT JAM Mathematics curriculum right in your pocket. Offline lectures, CBT mock tests, and instant step-by-step LaTeX derivations.

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Today's Target
CSIR NET: Real Analysis
4 of 5 modules completed
CBT Mock Test 04
Live Exam
60 Questions • 180 Minutes • AIR Rank
Abstract Algebra Masterclass
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Lecture 12: Sylow Theorems
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