CUET UG Mathematics 2025 Previous Year Question Papers - Download PDFs for Practice
Access the previous year question papers of CUET UG Mathematics 2025 to practice and improve your exam preparation. Download PDFs for free and get familiar with the exam pattern and question format.
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CUET Mathematics Previous Year Question Papers (PYQs)
For students aiming for top universities like University of Delhi, Banaras Hindu University, or Jamia Millia Islamia, the CUET UG Mathematics Exam plays a crucial role in admission to mathematics, economics, statistics, and other quantitative courses.
Although the syllabus is mainly based on Class 12 NCERT Mathematics, the exam format is MCQ-based, which requires strong conceptual understanding and quick problem-solving skills.
Solving CUET Mathematics Previous Year Question Papers (PYQs) helps candidates to:
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Understand MCQ Problem Patterns: Learn how theoretical concepts are converted into objective questions.
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Identify “NTA-Favorite” Topics: Recognize frequently asked topics like Calculus, Matrices, and Probability.
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Improve Speed & Accuracy: Practice solving 50 questions in 60 minutes, which requires quick calculations.
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Strengthen Concept Application: See how formulas and theorems are used in numerical and case-based questions.
CUET Mathematics Exam Pattern & Marking
Based on the latest guidelines of National Testing Agency, the exam pattern is as follows:
| Feature | Details |
|---|---|
| Total Questions | 50 |
| Questions to be Attempted | 50 (No internal choice) |
| Total Marks | 250 |
| Marking Scheme | +5 for Correct, -1 for Incorrect |
| Duration | 60 Minutes |
| Question Type | MCQs (Numerical-based, Conceptual, Match the Following, Case-based) |
Strategic Weightage: Where to Focus?
Analysis of 2022–2025 PYQs indicates that certain mathematics topics appear frequently. Focusing on these high-weightage areas can significantly improve your score.
1. Calculus (~18–20 Questions)
This is the largest portion of the paper. PYQs often test:
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Continuity and Differentiability
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Applications of Derivatives (maxima, minima, increasing/decreasing functions)
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Integrals (definite and indefinite)
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Area Under the Curve
Students should practice formula application and quick differentiation techniques.
2. Matrices and Determinants (~8–10 Questions)
A scoring section if concepts are clear. Common PYQ topics include:
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Matrix multiplication
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Adjoint and inverse of matrices
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Solving linear equations using matrices
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Properties of determinants
3. Probability (~6–8 Questions)
PYQs frequently include questions on:
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Conditional probability
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Bayes’ theorem
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Random variables and probability distributions
Understanding formula application is essential.
4. Vectors and 3D Geometry (~6–8 Questions)
Important PYQ areas include:
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Direction cosines and ratios
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Angle between vectors
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Equation of lines and planes
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Distance between points, lines, and planes
5. Linear Programming & Relations (~4–6 Questions)
These questions are often conceptual and scoring:
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Graphical solution of linear programming problems
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Types of relations and functions
Subject-Wise Strategy for CUET Mathematics PYQs
Different mathematics topics require different preparation approaches:
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Conceptual Topics (Relations, Functions, LPP): Focus on definitions, graphs, and NCERT examples.
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Formula-Based Topics (Calculus, Vectors): Memorize formulas and practice multiple variations of problems.
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Computation-Heavy Topics (Matrices & Determinants): Practice step-wise calculations to avoid mistakes.
How to Use CUET Mathematics PYQs Effectively (The 60-Minute Drill)
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The “50-Question Sprint”
Since all questions must be attempted, practice solving full PYQ sets within 60 minutes to improve speed. -
Focus on Concept Clarity
If a question seems difficult, quickly recall the formula or theorem behind it instead of trying random calculations. -
Use the Elimination Method
Many MCQs can be solved by eliminating incorrect options without solving the entire problem. -
Maintain an Error Log
Keep a notebook of mistakes, formulas forgotten, and tricky questions. Revising this notebook regularly improves accuracy.
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