CUET Mathematics Question Paper 2026: Expected Questions, Download Previous Paper PDFs 2025-2022

Candidates preparing for the CUET exam can download the CUET Mathematics question paper here. NTA releases the CUET question paper after the exam is conducted. Know the CUET exam pattern and syllabus for Mathematics and get the direct link to download the CUET previous year's question paper and mock test here.

CUET Mathematics Question Paper

CUET Mathematics Question Paper 2026 will be released by the National Testing Agency for CUET UG online after the exam is conducted. Candidates should practice and solve the previous years' CUET mathematics question papers (2025-2022), which can be downloaded online. As per the CUET exam pattern, the CUET mathematics question paper will be divided into two sections, Part A and Part B. Part B will be further divided into two sub-sections. The CUET datesheet 2026 will be released by NTA and the CUET UG 2026 will be held from May 11, 2026, to May 30, 2026, in the online test mode. Read the article below to know more. 

CUET Mathematics Pattern

As per the CUET exam pattern, the Maths section will consist of 50 questions, and each question will have multiple options. Students will be required to choose the right one. Check the table below to learn about the CUET Mathematics exam pattern:

Also Read: CUET UG 2026 Mathematics Syllabus

CUET Mathematics 2026 Expected Questions

CUET UG Mathematics Question Paper 2026 will be released soon after the exam is conducted. The direct link to download the CUET question paper will be shared here soon. Students preparing for entrance test can check expected CUET 2026 Maths questions based on previous year analysis.

Question 1: Find the area enclosed between the parabola 𝑦 ² = 4x and the line y=2x.

Question 2: Let R be a relation on the set of lines such that l₁ R l₂ if l₁ is perpendicular to l₂. Then R is:

Question 3: If A is a 2×2 matrix and |A| = 3, then the value of |2A| is:

Question 4: The probability of A hitting a target is 2/3, and that of B is 1/2. If both shoot independently, the probability that at least one hits is:

Question 5: Let f: R → R be defined by f(x) = |x|. Which of the following is true?

Question 6: The feasible region is bounded by the inequalities:

3x + y ≥ 90, x + 4y ≥ 100, 2x + y ≤ 180, x, y ≥ 0.

If the objective function is Z = px + qy and Z is maximized at points (6, 18) and (0, 30), then the relationship between p and q is:

Question 7: The angle between vectors a = î + ĵ − 2k̂ and b = 3î − ĵ + 2k̂ is:

Question 8: Evaluate: ∫ 2x log x dx

Question 9: Let A={1,2,3}, B={2,4,6}. A relation R⊆A×B is defined by R={(x,y)∣y=2x}. Then R is:

Question 10: A person wants to invest at least ₹20,000 in plan A and ₹30,000 in plan B. The return rates are 9% and 10% respectively. He wants the total investment to be ₹80,000 and investment in A should not exceed investment in B. Which of the following is the correct LPP model (maximize return Z)?

Question 11: If sin y = x sin (a + y), then dy/dx is:

Question 12: The area (in sq. units) of the region bounded by the parabola y² = 4x and the line x = 1 is

Question 13: The probability distribution of a random variable X is given by

If a > 0, then P(0 < x ≤ 2) is equal to

Question 14: The corner points of the feasible region associated with the LPP: Maximise Z = px + qy, p, q> 0 subject to 2x + y ≤ 10,x + 3y ≤ 15,x, y ≥ 0 are (0, 0), (5, 0), (3, 4) and (0, 5). If optimum value occurs at both (3, 4) and (0, 5), then

Question 15: There are two bags. Bag-1 contains 4 white and 6 black balls and Bag-2 contains 5 white and 5 black balls. A die is rolled, if it shows a number divisible by 3, a ball is drawn from Bag-1, else a ball is drawn from Bag-2. If the ball drawn is not black in colour, the probability that it was not drawn from Bag-2 is:

Question 16: If A is a square matrix and I is the identity matrix of same order such that A² = 1, then (A - 1)³ + (A + 1)³ - 3A is equal to:

Question 17: The area of the region bounded by the lines x + 2y =12, x = 2, x = 6 and x-axis is:

Question 18: Let A = {1,2,3}. Consider the relation R = {(1,1), (2,2), (3,3), (1,2), (2,3), (1,3)}. Then R is:

Question 19: For two events A, B. P(A∪B) = 7/12, P(A) = 5/12, P(B) = 3/12. Then P(A∩B) = 

Question 20: ∫ (π/x^n-1 - x) dx = 

Question 21: The probability of not getting 53 Tuesdays in a leap year is:

Question 22: The angle between two lines whose direction ratios are proportional to 1, 1, – 2 and (√3 –1), (– √3 –1), – 4 is:

Find Out: Is Maths Compulsory for BBA in CUET 2026?

CUET Mathematics Previous Year Question Papers

Students can refer the links below to download the CUET previous year Mathematics question paper- 2022, 2023, 2024 and 2025.

CUET Mathematics Preparation Tips

Aspirants preparing for CUET Maths exam 2026 must follow below preparation strategy to score good marks.

• Learn the basic formulae and theorems of Mathematics.
• Create a study plan and stick to it.
• Learn about advanced mathematics concepts only after covering basic topics.
• Focus on topics with higher weightage.
• Refer to recommended mathematics books.
• Practice CUET mathematics past question papers.
• Practice from CUET mock tests and work on your calculation speed.

CUET Subject List: Question Paper and Syllabus

Candidates preparing for CUET can download the CUET 2026 Syllabus and CUET previous year question paper for the following subjects mentioned in the table below:

Read More:

• CUET Answer Key
• CUET Cut Off
• CUET Admit Card