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IIT JAM · CSIR NET · GATE · IIT JEE

Real papers first.
Then mocks built from them.

Free previous-year papers with worked solutions, notes mapped to the syllabus, and analytics that name the chapter costing you marks.

Built forIIT JEEIIT JAMGATECSIR NET
  • Built from the syllabus and the real past papers
  • Answer keys verified three independent ways
  • Accuracy and pace, chapter by chapter

Four examinations. One system.

Choose your exam

Each track carries its own syllabus map, question bank and mock schedule — calibrated to how that specific examination is set and marked. Pick the one you are sitting.

The method

What actually moves a rank.

Not more hours. Four things, each of which changes what an hour is worth.

Mapped to real weightage

Every module is tied to how the paper actually distributes marks, so no hour you spend is decorative. The chapters that decide a rank get the depth they deserve.

Rehearsed under exam conditions

Timed, full-length mocks on the interface you will actually sit — the same clock, the same negative marking, the same fatigue in the last half hour. Pressure included, surprises excluded.

Analytics that name the gap

Per-topic accuracy against per-topic pace, so revision starts where the marks are leaking instead of where it feels comfortable.

Answer keys verified three ways

Two independent AI solvers from different companies, a machine recheck on every numerical answer, and a human sign-off — before any mock reaches you.

See how it is verified

Why our mocks are worth trusting

A mock is only useful if it is right, and if it is real.

The answer key has to be correct, and the paper has to feel like the real exam. So every answer is checked three ways, every question is measured against a real past paper, and a person signs off before you ever see it.

  1. Built from the real papers

    Questions come from where the syllabus meets what the exam has actually asked.

  2. Three answers must agree

    The author plus two independent AI solvers, none shown the intended answer.

  3. Difficulty measured, not claimed

    Judged blind against a real past-paper question, released only when the two look alike.

  4. A person signs off

    An IIT Roorkee mathematics post-graduate reads every mock as printed.

See the whole process, step by step
Chapter-wise practice

Build your own test.

Choose the chapters, the number of questions and the time. We put the paper together for you, and you sit it like any other test.

10 to 100 questionsYour own time limitPick the chaptersMCQ, MSQ and NATA range of yearsEasy to hardSkip what you have done

What you get

Everything one track includes.

One subscription covers a whole examination, not a module you finish and then have to buy the next part of. Here is what is in it, in full.

  • Notes mapped to every unit the paper actually draws from
  • Past-year papers, transcribed exactly and fully solved
  • Read in a secure viewer on any device — and download the papers marked for it
  • Full-length mocks on the real paper’s structure and marking
  • Sectional tests for the chapters you are weakest in
  • The same clock, negative marking and interface as the live exam
  • Reattempt any mock as often as you like
  • Accuracy against time-per-question, chapter by chapter
  • Every attempt stored separately, so progress stays comparable
  • Your first attempt is the ranked one — the rest are practice
See the plans
Study material

Try it now

Answer a real question. See how we explain it.

A real question from the latest CSIR NET paper, medium difficulty, with the same worked solution you get inside every paper. No account needed.

Attempt the full CSIR NET paper

From: Official Question Paper – July 2026

  • Step-by-step methodGiven, to find, and every step worked out in order.
  • A short trickThe faster route, for when the clock is running.
  • Common traps pointed outWhere a question has a classic trap, the solution shows it.
  • Core concepts in the PDFsThe study PDFs explain the core concept behind each topic, not just the answers.
CSIR NET · Mathematical SciencesOfficial Question Paper – July 2026
For x∈(−1,1)x\in(-1,1), the power series ∑n=1∞n2xn\displaystyle\sum_{n=1}^\infty n^2x^n converges to

Free to read

Read us before you pay us.

Syllabus breakdowns, paper patterns and the preparation decisions that actually change a rank. No account, no plan, no e-mail address.

20 publishedSee all articles

Start today

Find out where you actually stand, not where you assume.

Creating an account is free and takes a minute. Every previous-year paper is free, so start with one, see where you stand, and look at the plans only when you want more.

  • Free account, no card needed
  • Preview material before you pay
  • Any device you sign in from
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