The CUET maths syllabus is built on class 12 mathematics and is split into three parts: a common Section A that everyone answers, Section B1 for core mathematics and Section B2 for applied mathematics. You answer Section A plus one of the two B sections, never both.
Further down you get the layout of the test, the topics section by section, the difference between the two streams, and a preparation rhythm that sits alongside your board year.
Exam at a glance
Conducted by
National Testing Agency (NTA)Subject
Mathematics or Applied Mathematics (one domain test)Questions
50 in all: 15 in Section A plus 35 from B1 or B2Time
60 minutesMarking
+5 correct, minus 1 wrong, 0 unansweredMode
Computer based testLevel
Class 12 NCERT mathematics or applied mathematicsOfficial website
How the maths test is laid out
| Section | Who answers it | Questions |
|---|---|---|
| Section A | Every maths candidate | 15 |
| Section B1 (Mathematics) | Students of core class 12 maths | 35 |
| Section B2 (Applied Mathematics) | Students of applied maths | 35 |
So your paper has 50 questions to finish in 60 minutes, all compulsory, worth 250 marks. A right answer adds 5, a wrong one takes away 1 and a blank stays at nought. The reward is five times the penalty, so narrowing a question to two options and then choosing is a fair bet.
NTA has revised question counts and timing in earlier cycles of this test. The split above matches the latest information bulletin; confirm it in the bulletin for your cycle before you start timed practice.
Section A: the common core
These 15 questions test the topics that the two class 12 courses share, so both groups prepare them the same way:
- Algebra: types of matrices, matrix operations, determinants, inverse of a matrix and solving simultaneous equations with it
- Calculus: derivatives beyond the first, monotonic intervals, and local or absolute extreme values
- Integration: indefinite and definite integrals of standard forms and area under simple curves
- Differential equations: order, degree, formation and the variable separable method
- Linear programming: formulating a problem and solving two variable problems by the graphical method
Some versions of the official file also list basic probability distributions here, so tick the list against the bulletin you are given.
Section B1: core mathematics topics
B1 follows the class 12 NCERT mathematics book closely, chapter by chapter:
- Relations and functions: equivalence relations and their three conditions, injective and surjective maps, principal values and graphs of inverse trig functions
- Algebra: 3 by 3 determinants, cofactor expansion, the adjoint method for an inverse, checking whether a linear system has a solution
- Continuity and differentiability: differentiating composite, implicit and parametric functions, log and exponential derivatives, and second derivatives
- Uses of derivatives: rates, rising and falling intervals, optimisation word problems
- Integrals: methods by substitution, by parts and by splitting into partial fractions, properties of definite integrals, area bounded by a curve and an axis
- Differential equations: variable separable, homogeneous and linear first order equations
- Vectors and three dimensional geometry: dot and cross products, direction cosines, lines in space, angle between lines, shortest distance between skew lines
- Linear programming and probability: conditional chances, independence, the law of total probability and Bayes' theorem
Section B2: applied mathematics topics
B2 matches the class 12 applied mathematics course, which leans towards commerce and economics use:
- Numbers and quantification: modular arithmetic, alligation and mixtures, boats and streams, pipes and cisterns, races and games, numerical inequalities
- Algebra: matrices, determinants and inverses, solving systems in up to three variables
- Calculus: higher derivatives, marginal cost and marginal revenue, maxima and minima in business settings
- Probability distributions: binomial, Poisson and normal distributions with mean and variance
- Index numbers and time series: components of a time series, trend by moving averages
- Inferential statistics: population and sample, parameter and statistic, the t test in its basic form
- Financial mathematics: perpetuity, sinking fund, EMI, compound annual growth rate, linear depreciation, bond valuation
- Linear programming with the graphical method
Core or applied: which B section is yours
Pick the section that matches the maths course you studied in class 12. A science student with PCM writes B1; a commerce student who took applied mathematics writes B2. The two are scored identically, but the topics barely overlap beyond algebra and calculus, so switching streams late means learning a new course.
Also check what your target programme accepts. Many BCom, economics and BBA courses accept either paper, while maths honours and some BSc programmes may ask for core mathematics. Each university publishes its subject rules for every course, and those rules decide your choice more than difficulty does.
What to focus on in the CUET maths syllabus
NTA gives no official chapter weightage, so be wary of any precise percentage you see. What the syllabus itself tells you is useful enough: calculus appears in both Section A and your B section, so derivatives, integrals and differential equations carry the most questions for nearly everyone. Matrices and determinants also sit in both parts. Linear programming is short and formula light, which makes it quick marks.
Aarav, a PCM student in his board year, wants a BSc in maths. Through the winter months he mainly revises for the boards, but on two evenings a week he does 25 timed MCQs from the chapter he finished that week. After the board practicals he moves to full 50 question papers in 60 minutes, and he notes every question that took more than two minutes so he can find a faster method.
Accuracy matters with a minus one penalty. Students who score well usually attempt about 45 questions they are fairly sure of rather than all 50 by guesswork.
Study material and practice
The class 12 NCERT mathematics textbook and its exemplar problems cover all of B1 and most of Section A. Applied maths students should use the textbook for their course and the CBSE curriculum document, which lists every unit in B2. Compare the CUET list with the CBSE class 12 maths syllabus to see where your board preparation already covers you.
For timed work, use the mock tests NTA posts and the question styles we describe in the CUET UG previous papers guide. If you are also writing chemistry, the CUET chemistry syllabus page helps you plan both subjects together, and every other domain subject is listed in our CUET UG syllabus guide.
Frequently asked questions
Is CUET maths based on the class 11 syllabus too?
The official file is built on class 12 topics. Class 11 ideas such as sets, functions and basic probability still help, since the later chapters lean on them, but you will not find a separate class 11 list.
Can I attempt both B1 and B2?
No. You answer Section A and then either B1 or B2. Answering questions from the section you are not meant to take can lead to them not being counted, so read the screen instructions carefully.
CUET maths: how many questions will I face?
You answer 50 questions in 60 minutes in the latest pattern, made up of 15 from Section A and 35 from your chosen B section. Correct answers bring 5 marks apiece, while each error costs 1.
Is applied maths easier than core maths in CUET?
Neither is officially easier. Applied maths has more arithmetic and statistics, while core maths has vectors, three dimensional geometry and harder integration. Choose the one you studied in class 12.
Do I need maths in class 12 to take the CUET maths test?
Recent bulletins let candidates choose domain subjects without having studied them in class 12. Your chosen university can still insist on class 12 maths for admission, so check the course rules first.
Is a calculator allowed in CUET?
No calculator is allowed in the test. Practise mental arithmetic for financial mathematics and statistics questions, which can be calculation heavy.