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FREE GUIDEComputer Science & IT · Updated 23 Sep 2026

GATE CS Syllabus-to-Question Map: What 2026 Asked

The official GATE 2027 Computer Science syllabus splits into 70 lines. We matched all 55 subject questions of the GATE 2026 CS1 paper (85 marks) to just 32 of those lines, leaving 38 untested that year. The exam paper does not label topics. This page prints every line, the questions placed under it, and the question numbers, so you can open the paper and check any row.

Updated 23 September 2026

Every line of the official GATE 2027 Computer Science syllabus, and the questions GATE 2026 asked against it

Every line of the official GATE 2027 Computer Science syllabus, and the questions GATE 2026 asked against it
Syllabus itemThe line, from the official 2027 PDFAsked in GATE 2026 (CS1)
S1-01 — Section 1: Engineering MathematicsDiscrete Mathematics: Propositional and first order logicnot asked in 2026
S1-02 — Section 1: Engineering MathematicsSets, relations, functions, partial orders and latticesnot asked in 2026
S1-03 — Section 1: Engineering MathematicsMonoids, Groupsnot asked in 2026
S1-04 — Section 1: Engineering MathematicsGraphs: connectivity, matching, colouringQ.47 (2m) · Q.55 (2m) · Q.57 (2m)
S1-05 — Section 1: Engineering MathematicsCombinatorics: counting, recurrence relations, generating functionsQ.12 (1m)
S1-06 — Section 1: Engineering MathematicsLinear Algebra: MatricesQ.20 (1m)
S1-07 — Section 1: Engineering Mathematicsdeterminantsnot asked in 2026
S1-08 — Section 1: Engineering Mathematicssystem of linear equationsnot asked in 2026
S1-09 — Section 1: Engineering Mathematicseigenvalues and eigenvectorsQ.13 (1m)
S1-10 — Section 1: Engineering MathematicsLU decompositionnot asked in 2026
S1-11 — Section 1: Engineering MathematicsCalculus: Limitsnot asked in 2026
S1-12 — Section 1: Engineering Mathematicscontinuity and differentiabilityQ.32 (1m) · Q.46 (2m)
S1-13 — Section 1: Engineering MathematicsMaxima and minimanot asked in 2026
S1-14 — Section 1: Engineering MathematicsMean value theoremnot asked in 2026
S1-15 — Section 1: Engineering MathematicsIntegrationnot asked in 2026
S1-16 — Section 1: Engineering MathematicsProbability and Statistics: Random variablesQ.11 (1m) · Q.58 (2m)
S1-17 — Section 1: Engineering MathematicsUniformnot asked in 2026
S1-18 — Section 1: Engineering Mathematicsnormalnot asked in 2026
S1-19 — Section 1: Engineering Mathematicsexponentialnot asked in 2026
S1-20 — Section 1: Engineering MathematicsPoisson and binomial distributionsnot asked in 2026
S1-21 — Section 1: Engineering MathematicsMean, median, mode and standard deviationnot asked in 2026
S1-22 — Section 1: Engineering MathematicsConditional probability and Bayes theoremnot asked in 2026
S2-01 — Section 2: Digital LogicBoolean algebra and minimization – algebraic technique, Karnaugh map, tabular methodQ.21 (1m) · Q.48 (2m)
S2-02 — Section 2: Digital LogicDesign of combinational and sequential circuitsQ.37 (2m)
S2-03 — Section 2: Digital LogicNumber representation and arithmetic (fixed and floating point)Q.22 (1m) · Q.36 (2m)
S3-01 — Section 3: Computer Organization and ArchitectureInstruction set and addressing modesQ.14 (1m) · Q.15 (1m)
S3-02 — Section 3: Computer Organization and ArchitectureDesign of arithmetic and logic unit (ALU)not asked in 2026
S3-03 — Section 3: Computer Organization and ArchitectureDesign of control unit – hardwired and microprogrammednot asked in 2026
S3-04 — Section 3: Computer Organization and ArchitectureMemory interfacing and hierarchy: performance, cache memory mappingQ.38 (2m) · Q.54 (2m)
S3-05 — Section 3: Computer Organization and ArchitectureI/O interface (interrupt and DMA)not asked in 2026
S3-06 — Section 3: Computer Organization and ArchitectureInstruction pipelining, pipeline hazardsQ.16 (1m) · Q.60 (2m)
S4-01 — Section 4: Programming and Data StructuresProgramming in CQ.27 (1m) · Q.63 (2m)
S4-02 — Section 4: Programming and Data StructuresRecursionQ.34 (1m) · Q.61 (2m)
S4-03 — Section 4: Programming and Data StructuresArrays, stacks, queues, linked lists, trees, binary search trees, binary heaps, graphsQ.23 (1m) · Q.33 (1m) · Q.39 (2m) · Q.40 (2m) · Q.62 (2m)
S5-01 — Section 5: AlgorithmsSearching, sorting, hashingQ.24 (1m)
S5-02 — Section 5: AlgorithmsAsymptotic worst case time and space complexityQ.17 (1m)
S5-03 — Section 5: AlgorithmsAlgorithm design techniques: greedy, dynamic programming and divide‐and‐conquernot asked in 2026
S5-04 — Section 5: AlgorithmsGraph traversals, minimum spanning trees, shortest pathsQ.41 (2m) · Q.49 (2m) · Q.50 (2m)
S6-01 — Section 6: Theory of ComputationRegular expressions and finite automataQ.26 (1m)
S6-02 — Section 6: Theory of ComputationContext-free grammars and push-down automataQ.25 (1m) · Q.52 (2m)
S6-03 — Section 6: Theory of ComputationRegular and context-free languages, pumping lemmaQ.51 (2m)
S6-04 — Section 6: Theory of ComputationTuring machines and undecidabilitynot asked in 2026
S7-01 — Section 7: Compiler DesignLexical analysis, parsing, syntax-directed translationQ.28 (1m) · Q.53 (2m)
S7-02 — Section 7: Compiler DesignRuntime environmentsnot asked in 2026
S7-03 — Section 7: Compiler DesignIntermediate code generationnot asked in 2026
S7-04 — Section 7: Compiler DesignLocal optimisationnot asked in 2026
S7-05 — Section 7: Compiler DesignData flow analyses: constant propagationQ.42 (2m)
S7-06 — Section 7: Compiler Designliveness analysisnot asked in 2026
S7-07 — Section 7: Compiler Designcommon sub expression eliminationnot asked in 2026
S8-01 — Section 8: Operating SystemSystem callsnot asked in 2026
S8-02 — Section 8: Operating Systemprocessesnot asked in 2026
S8-03 — Section 8: Operating Systemthreadsnot asked in 2026
S8-04 — Section 8: Operating Systeminter‐process communicationnot asked in 2026
S8-05 — Section 8: Operating Systemconcurrency and synchronizationnot asked in 2026
S8-06 — Section 8: Operating SystemDeadlockQ.29 (1m) · Q.35 (1m)
S8-07 — Section 8: Operating SystemCPU and I/O schedulingQ.64 (2m)
S8-08 — Section 8: Operating SystemMemory management and virtual memorynot asked in 2026
S8-09 — Section 8: Operating SystemFile systemsQ.59 (2m)
S9-01 — Section 9: DatabasesER‐modelnot asked in 2026
S9-02 — Section 9: DatabasesRelational model: relational algebra, tuple calculus, SQLQ.43 (2m)
S9-03 — Section 9: DatabasesIntegrity constraints, normal formsQ.30 (1m) · Q.31 (1m) · Q.65 (2m)
S9-04 — Section 9: DatabasesFile organization, indexing (e.g., B and B+ trees)not asked in 2026
S9-05 — Section 9: DatabasesTransactions and concurrency controlnot asked in 2026
S10-01 — Section 10: Computer NetworksPrinciples of Layeringnot asked in 2026
S10-02 — Section 10: Computer NetworksBasics of switching (circuit, packet and virtual circuit) and performance metricsnot asked in 2026
S10-03 — Section 10: Computer NetworksData link layer: error detection, Medium Access Control, EthernetQ.45 (2m)
S10-04 — Section 10: Computer NetworksDistance vector and link state routingnot asked in 2026
S10-05 — Section 10: Computer NetworksIPv4 - Fragmentation, CIDR Notation, Network Address TranslationQ.56 (2m)
S10-06 — Section 10: Computer NetworksTCP- flow control and congestion control, socket APIQ.18 (1m) · Q.44 (2m)
S10-07 — Section 10: Computer NetworksDNS and HTTPQ.19 (1m)

Source: Left and middle columns: the official GATE 2027 Computer Science and Information Technology syllabus PDF, split into 70 items at its own semicolons and full stops, as on 23 September 2026. Right column: our own matching of the GATE 2026 CS1 question paper on this site, in which questions Q.11 to Q.65 are the subject questions and the paper's own headers fix Q.11–Q.35 at one mark and Q.36–Q.65 at two. We placed each question under a syllabus line ourselves: the exam paper does not label topics, and the official answer key labels a question only “GA” or “CS”, never by section. Every row is printed with its question number so you can open the paper and disagree with it. The 55 subject questions account for all 85 subject marks. Three graph questions (Q.47 vertex cover, Q.55 two-colourability, Q.57 matchings) are matched to Section 1's “Graphs: connectivity, matching, colouring” and fit Section 5's graph line equally well; that is why Section 1 carries 15 marks here against the 13 the brochure allocates to Engineering Mathematics on printed page 4. No solution, explanation, difficulty rating or 2027 forecast appears anywhere on this page.

Which GATE CS papers this page covers

Which GATE CS papers this page covers
PaperCovered hereWhy
GATE 2026 (CS1)Yes: all 55 subject questions matchedMarks from the paper's own mark-block headers
GATE 2026 (CS2)Not yetSecond session, same year; it is hosted and readable and is the next one to be added
GATE 2024, 2025Not yetHosted and readable; queued behind the 2026 sessions
GATE 2023, 2022, 2020, 2018Not yetHosted and readable, and four of them carry the organising institute's official answer key
GATE 2021NoThe file on this site is an image scan, so no question can be taken from it
GATE 2019NoThe file on this site is an image scan, so no question can be taken from it

Source: As on 23 September 2026, for the twelve GATE CS files on this site. “Image scan” means the PDF is a scan of the pages with no selectable text, so its questions are left out rather than guessed. This table shows which papers are not covered yet: the map covers one paper today, not nine.

About this resource

A GATE CS candidate holds two things that do not speak to each other: a two-page syllabus written as a bare noun list, and a folder of question papers. Nothing connects them. The syllabus says “Turing machines and undecidability” and gives no sense of whether that is one question a year or five; the paper asks a question and does not say which line of the syllabus it came from, the official answer key labels a question only “GA” or “CS”, never by section.

This page is that missing join, for one paper and one year to begin with. Each of the 70 syllabus lines is listed, with the GATE 2026 questions matched to it. Where a line was not tested in 2026 the row says so, because an untested line is information too, 38 of the 70 carried no question at all that year.

We placed each question under a syllabus line ourselves; the exam paper does not label topics, and the institute does not publish such a mapping. That is why every row names the question number: open the GATE 2026 paper on this site, read Q.47, and decide for yourself whether it belongs on Section 1's graph line or Section 5's. Three questions sit on that boundary, and the source note says which.

One result of those three needs saying. The brochure allocates Engineering Mathematics 13 of the 100 marks on printed page 4. Matched this way, Section 1 carries 15 marks in the 2026 paper, because Q.47 on vertex cover, Q.55 on two-colourability and Q.57 on matchings all match Section 1's “Graphs: connectivity, matching, colouring” as readily as they match Section 5. Both readings are defensible; the rows are printed so you can take the other one.

What's included

  • ✓All 70 lines of the official GATE 2027 CS syllabus, with their section
  • ✓Every GATE 2026 CS1 subject question, matched to a line, with its number and marks
  • ✓The 38 syllabus lines that carried no question in 2026, printed rather than omitted
  • ✓A coverage table naming the papers not covered here, and why
  • ✓The totals: 55 questions and 85 marks

How to use this resource

Read down your weakest section and look at the right-hand column. A line with several 2026 questions against it is a line the paper reached for that year; a line reading “not asked in 2026” is not a promise it will stay untested.

Check any match you doubt. Open the GATE 2026 paper from /resources/gate-cs-previous-year-papers, find the question number, and read it against the syllabus line printed beside it.

Treat this as one year, not a pattern. It is the 2026 paper only, and the coverage table says which others are still to come. Nothing here forecasts 2027.

For what changed in the syllabus itself between 2026 and 2027, read /resources/gate-cs-2027-syllabus-changes, this page uses the 2027 wording throughout.

Frequently asked questions

Which GATE CS topics carry the most marks?+

One paper cannot tell you that. It shows how the 85 subject marks of GATE 2026 CS1 fell across the syllabus (Section 1 took 15, Section 4 took 14), but one year is a record, not a weightage and not a forecast. The organising institute publishes no per-section weightage for CS at all; the brochure fixes only General Aptitude at 15 and Engineering Mathematics at 13.

Who decided which syllabus line each question belongs to?+

We placed each question under a syllabus line ourselves; the exam paper does not label topics. The official answer key labels a question only “GA” or “CS” and never names a section. Our match is printed beside the question number so you can check it: open the paper, read the question, and take a different line if you think it fits better.

Why does Section 1 show 15 marks when the brochure says Engineering Mathematics is 13?+

Because of three questions on the boundary. Q.47 (vertex cover), Q.55 (two-colourability) and Q.57 (matchings) are all 2-mark questions that match Section 1's “Graphs: connectivity, matching, colouring” word for word, and also match Section 5's graph line. Matched to Section 1 they make it 15; matched to Section 5 they would make it 9. We did not move them to make the number agree with the brochure.

Does this cover every GATE CS paper?+

No. This page covers GATE 2026 CS1 only, and the coverage table names every other paper on this site and why it is not here yet. Two of the twelve, 2019 and 2021, are image scans, so their questions are left out rather than guessed. The remaining years are still to come.

Are the answers on this page?+

No. There are no solutions, no explanations and no worked steps anywhere on this page, by design. It tells you which syllabus line a question came from and where to find the question; the route to the answer is not here. Where the organising institute has published an official key for a paper, that key is in the paper itself, 18 of the 50 papers hosted on this site carry one.

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