Most Scoring Topics in DA for GATE 2026 - The GATE Data Science and Artificial Intelligence (DA) 2026 paper is specially designed for candidates aiming for higher studies or careers in AI, machine learning, and data-driven technologies. This paper, introduced in 2024, is also part of the GATE 2026 exam to be conducted by IIT Guwahati and is scheduled for around February 2026. For effective preparation, candidates are looking for the important topics as per past years' DA papers. Their search ends here, as this article provides the most scoring topics from previous years, along with the question count and the exam pattern. This will help in better preparation of GATE 2026 exam. To know more, read the full article.
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Understanding the exam pattern of GATE 2026 helps to know more about the exam. Let's understand the pattern via the table given below:
Feature | Details |
Exam Mode | Computer-Based Test (CBT) |
Duration | 3 Hours |
Total Questions | 65 |
Total Marks | 100 |
Question Types | MCQ (Multiple Choice), MSQ (Multiple Select), NAT (Numerical Answer) |
Sections | General Aptitude (15%), Engineering Mathematics (CSE) / Maths (DA), Core Subject |
Marking Scheme | 1 or 2 marks per question; negative marking for MCQs only |
As we know, this paper was introduced in 2024. Based on the previous year’s analysis, the high-scoring topics are mentioned in the table below.
Chapter Name | Percentage Distribution |
Aptitude | 15.38% |
Artificial Intelligence (AI) | 8.46% |
Calculus and Optimization | 8.46% |
Database Management and Warehousing | 8.46% |
Linear Algebra | 10.77% |
Machine Learning | 14.62% |
Probability and Statistics | 16.92% |
Programming, Data Structures and Algorithms | 16.92% |
Total | 100.00% |
As per the table, Probability and Statistics seem to have the highest weightage along with Programming and Algorithms. Well, this was the overall chapter-wise weightage and now it's time to dive into GATE DA 2025 important topics along with GATE DA 2024 important topics. Mastering the most scoring topics in DA for GATE 2026 ensures better accuracy and faster problem-solving. Since only 2 years have this distribution, we will look at the high scoring topics in the DA for GATE 2026
Also Read: GATE 2026 Syllabus for Data Science & Artificial Intelligence (DA)
Knowing the most scoring topics in DA for GATE 2026 allows you to prioritize high-yield concepts during revision. Please Note: Exams have taken place only twice, therefore to get an understanding of the high-scoring topics in DA for GATE 2026, we have combined the GATE DA 2025 and 2024 important topics and chapters in the table given below:
Chapter Name | Topic Name (Specific Subtopic) | Question Count |
Aptitude | Dice folding and visualization | 2 |
Geometry – cross-section visualization | 2 | |
Graph coloring (minimum colors) | 2 | |
Inference from the passage | 2 | |
Infinite series sum | 2 | |
Permutations – Divisibility rule | 2 | |
Pie chart – percentage calculation | 2 | |
Probability of combinations (girls/boys) | 2 | |
Profit/Interest calculation (returns) | 2 | |
Verbal analogy | 2 | |
Aptitude Total | 20 | |
Artificial Intelligence | AI – Adversarial search (alpha-beta pruning) | 1 |
AI – Heuristic admissibility (h1, h2) | 1 | |
AI – Search strategy (A*) and heuristic admissibility | 1 | |
Alpha-beta pruning in adversarial search | 1 | |
Bayesian network – conditional independence | 1 | |
Bayesian network – joint probability computation | 1 | |
BFS vs DFS – state expansion count | 1 | |
BFS vs DFS – state space expansion | 1 | |
Logic representation – rugby and round balls | 1 | |
Neural network – weight equivalence | 1 | |
Propositional logic – tautology identification | 1 | |
Artificial Intelligence Total | 11 | |
Calculus and Optimization | Function continuity and differentiability (piecewise) | 1 |
Limits and logarithmic expansion | 1 | |
Local maxima/minima (quartic polynomial) | 2 | |
Logistic function derivative (0.4 value) | 1 | |
Optimization – function continuity and differentiability | 2 | |
Optimization – local minima (2nd derivative test) | 2 | |
Optimization – Taylor series and limits | 1 | |
Calculus and Optimization Total | 10 | |
Database Management and Warehousing | ER model – relational schema (DB constraints) | 1 |
Functional dependencies (derivable attributes) | 2 | |
Normalization & z-score | 1 | |
Relational algebra – ensuring team members in defender/forward | 1 | |
Relational algebra – set operations (Team/Defender) | 1 | |
SQL – Index optimization (hash vs B+) | 2 | |
SQL query result count (joins with conditions) | 1 | |
Database Management and Warehousing Total | 9 | |
Linear Algebra | Determinant of M2+12M | 1 |
Eigenvalues and matrix properties | 1 | |
Eigenvalues and signs of matrix | 1 | |
Eigenvalues of matrices | 1 | |
Eigenvalues, determinant and matrix property | 1 | |
Matrix rank and nullity (subspaces) | 1 | |
Matrix solution scenarios (unique/infinite/none) | 2 | |
Projection matrix properties | 2 | |
Python recursion & tree traversal | 1 | |
Singular values and their sum (SVD) | 2 | |
Subspaces of R3 | 1 | |
Vector subspace properties | 1 | |
Linear Algebra Total | 15 | |
Machine Learning | Clustering – single linkage algorithm | 2 |
Decision tree – Information gain (entropy) | 2 | |
Fisher Linear Discriminant (between/within scatter matrices) | 1 | |
k-means clustering – point assignment | 1 | |
k-means clustering properties | 2 | |
k-NN classifier (minimum k for classification) | 1 | |
ML – Linear separability of datasets | 4 | |
Naive Bayes – number of parameters estimation | 1 | |
Neural network – weight equivalence (ReLU) | 1 | |
PCA, Naive Bayes, Logistic regression (classification of models) | 1 | |
SVM – support vectors | 1 | |
Machine Learning Total | 17 | |
Probability and Statistics | Binary search recurrence relation | 1 |
Covariance between random variables | 1 | |
Dynamic programming (prefix computation) | 1 | |
Expected throws until two consecutive even outcomes | 1 | |
Logic – Propositional representation (balls/rugby) | 1 | |
Poisson distribution & Normal distribution properties | 2 | |
Probability – Bayes theorem | 2 | |
Probability – conditional expectation and variance | 1 | |
Probability – conditional/joint events | 3 | |
Probability – event intersection (T ∩ S) | 1 | |
Probability – expected value (die throws) | 1 | |
Probability – exponential distribution parameter | 2 | |
Probability – joint PDF and expectation | 2 | |
Probability – uniform distribution (X,Y) | 1 | |
Probability – uniform distributions | 1 | |
Probability – z-score normalization | 1 | |
Probability of combinations (girls/boys) | 1 | |
Python list reverse (recursion) | 1 | |
Sample mean update with new data | 1 | |
Sorting algorithms – bubble/insertion/selection passes | 1 | |
Probability and Statistics Total | 26 | |
Programming, Data Structures and Algorithms | AI – Heuristic admissibility (h1, h2) | 1 |
Array prefix computation (dynamic programming) | 1 | |
Bayesian network joint probability | 1 | |
Binary search comparisons recurrence | 1 | |
Binary search complexity analysis | 1 | |
Binary tree node relationships (height, leaves) | 1 | |
Binary tree properties (height, nodes) | 1 | |
Covariance between random variables | 1 | |
DFS edge classification (tree/cross/back) | 2 | |
Double-ended queue operations (insert/remove) | 1 | |
k-NN classifier (minimum k for classification) | 1 | |
Python list reverse using recursion | 1 | |
Python recursion – counting tree nodes | 1 | |
Quicksort – swaps count | 1 | |
Relational algebra – SQL tuple verification | 1 | |
Sorting algorithms – bubble/insertion/selection passes | 1 | |
Stack vs queue vs hash table (matching) | 1 | |
Topological sort of DAG | 2 | |
Tree traversal combinations (preorder/inorder/postorder) | 1 | |
Uniform hashing – expected probes | 1 | |
Programming, Data Structures and Algorithms Total | 22 | |
Grand Total | Combination of both 2025 and 2024 GATE question paper | 130 |
Probability and Statistics is the number one chapter with 26 questions; therefore, it is the most important chapter to study. A strategic study plan around the most scoring topics in DA for GATE 2026 can boost your overall rank.
Right behind them are Programming, Data Structures and Algorithms and Aptitude with 22 questions and 20 questions respectively.
In Machine Learning, Linear separability of datasets is mentioned 3 times which is a sign of acute focus towards such a concept.
The topics of visualization and analytical reasoning are centered on such topics as dice folding, cross-sections and geometry, and coloring of graphs (2 appearances each).
The probability subtopics (conditional/joint events, bayes theorem, exponential distribution) are repeated twice, and they are a reminder of common testing on different probability models.
Frequently Asked Questions (FAQs)
More than a few questions are answered with reference to concepts of Linear Algebra, such as eigenvalues, projection matrices, and vector subspaces.
Yes, they come up very commonly, namely when it comes to linear separability, k-means, and decision trees.
Probability and Statistics is given the most weightage as it only contributes to about 20-25% of the paper.
On Question asked by student community
Hi Atihse,
You have got a very good score and rank. Based on previous years trends, With GATEn score of 423 you are expected to get colleges like MNIT Allahabad, VNIT Nagpur, NIT Rourkela, IIEST Shibpur, Howrah. Also have a look into the below link.
Link: https://engineering.careers360.com/articles/gate-rank-vs-college
Hello,
You can find information about Mtech CS admission for 2026 without GATE qualification marks through the link provided below.
https://engineering.careers360.com/articles/list-of-mtech-colleges-without-gate-score
Any BTech ECE graduate can apply for all the NITs offering MTech CSE based on GATE exam. Some mid and lower NITs are:
You can check the complete list of NITs offers MTech CSE are - https://engineering.careers360.com/colleges/list-of-top-nit-colleges-in-india
With a qualifying GATE 2026 score of 32 under the EWS category, candidates will likely secure MTech seats in lower-demand branches in newer NITs/IIITs/GFTIs.
With a score of 423 out of 1000, candidates can expect MTech admission options mostly in mid-tier IITs, NITs, and other private institutes offering Biomedical Engineering.
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