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CUET BBA syllabus 2025 was released by the National Testing Agency (NTA) at cuet.nta.nic.in. Candidates can download the CUET exam syllabus for BBA pdf from this page also. CUET BBA entrance exam syllabus 2025 include topics that aspirants have to cover during their preparation. Candidates planning to do BBA through the CUET BBA exam should check the syllabus beforehand. Along with the syllabus, aspirants should also check the CUET BBA exam pattern. Read the complete article to know more about CUET BBA syllabus 2025.
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                Understanding the CUET BBA entrance exam syllabus is an important part of effective preparation. Candidates can check the syllabus of CUET subjects for BBA below.
CUET subjects for BBA vary from one college to another. However, the General Test is a mandatory CUET BBA subject that is considered during the admission process. Some colleges offer BBA admission based on just general tests, while others require students to qualify one language test and other subjects such as Business Studies and Mathematics/Applied Mathematics.
NTA released the CUET BBA syllabus 2025 for the candidates to download and prepare the syllabus plan for preparation accordingly. Aspirants can check the detailed CUET BBA entrance exam syllabus that has been provided on this page.
General test is a mandatory section for admission to BBA colleges through CUET. Candidates can below check CUET exam syllabus for BBA based on which general test questions are framed.
Also Check: CUET admit card
Many BBA colleges such as Delhi Technological University, Guru Gobind Singh Indraprastha University and Galgotias University require students to qualify English language test along with general test to get admission to Bachelors in Business Administration.
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CUET entrance exam syllabus for Mathematics/ Applied Science is divided in sections. Aspirants can below check section-wise CUET BBA syllabus for Mathematics/ Applied Science.
| Topic | Sub-Topics | 
|---|---|
| Algebra | (i) Matrices and types of Matrices (ii) Equality of Matrices, transpose of a Matrix, Symmetric and Skew Symmetric Matrix (iii) Algebra of Matrices (iv) Determinants (v) Inverse of a Matrix (vi) Solving of simultaneous equations using Matrix Method | 
| Calculus | (i) Higher order derivatives (second order) (ii) Increasing and Decreasing Functions (iii) Maxima and Minima (iv) Maxima and Minima | 
| Integration and it’s applications | (i) Indefinite integrals of simple functions (ii) Evaluation of indefinite integrals (iii) Definite Integrals (iv). Application of Integration as area under the curve | 
| Differential Equations | (i) Order and degree of differential equations (ii) Solving of differential equations with variable separable | 
| Probability Distributions | (i) Random variables | 
| Linear Programming | (i) Graphical method of solution for problems in two variables (ii) Feasible and infeasible regions (iii). Optimal feasible solution | 
| Topic | Sub-Topics | 
| Relations and Functions | 
 | 
| Algebra | 
 | 
| Calculus | 
 | 
| Vectors and three-dimensional geometry | 
 | 
| Topic | Sub-Topics | 
| Numbers, Quantification and Numerical Applications | Modulo Arithmetic 
 Congruence Modulo 
 Allegation and Mixture 
 Numerical Problems 
 Boats and Streams 
 Pipes and Cisterns 
 Races and Games 
 Numerical Inequalities 
 | 
| Algebra | Matrices and types of matrices 
 Equality of matrices, Transpose of a matrix, Symmetric and Skew symmetric matrix 
 Algebra of Matrices 
 Determinant of Matrices 
 Inverse of a Matrix 
 If A and B are invertible square matrices of same size, i) (AB)-1=B-1 A-1 ii) (A-1 ) -1 =A iii) (AT ) -1 = (A-1 ) T Solving system of simultaneous equations (upto three variables only (non-homogeneous equations)) | 
| Calculus | Higher Order Derivatives 
 Application of Derivatives 
 Marginal Cost and marginal revenue using derivatives 
 Increasing/Decreasing Functions 
 Maxima and Minima 
 Integration 
 Indefinite integrals as family of curves 
 (i) substitution (ii) partial fraction (iii) by parts Definite Integral as area under the curve 
 Application of Integration 
 Differential Equations 
 Formulating and solving differential equations 
 Application of Differential Equations 
 | 
| Probability Distributions | Probability distribution 
 Mathematical expectation 
 Variance 
 Binomial Distribution 
 Poisson Distribution 
 Normal Distribution 
 | 
| Index number and time based data | Time Series 
 Components of Time Series 
 Time Series analysis for univariate data 
 Secular trend 
 Methods of Measuring trend 
 | 
| Inferential Statistics | Population and sample 
 Parameter and Statistics and Statistical Inferences 
 t-Test (one sample t-test and two independent groups t-test) 
 | 
| Financial Mathematics | Perpetuity, Sinking Funds 
 Calculation of EMI 
 Calculation of Returns, Nominal Rate of Return 
 Compound Annual Growth Rate 
 Linear method of Depreciation 
 | 
| Linear Programming | Introduction and related terminology 
 Mathematical formulation of Linear Programming Problem 
 Different types of Linear Programming Problems 
 Graphical Method of Solution for problems in two Variables 
 Feasible and Infeasible Regions 
 Feasible and infeasible solutions, optimal feasible solution 
 | 
| Topics | Sub-Topics | 
|---|---|
| Nature and Significance of Management | 
 | 
| Principles of Management | 
 | 
| Business Environment | 
 | 
| Planning | 
 | 
| Organising | 
 | 
| Staffing | 
 | 
| Directing | 
 
 | 
| Controlling | 
 | 
| Business Finance | 
 | 
| Marketing | 
 
 | 
| Consumer Protection | 
 | 
| Entrepreneurship Development | 
 | 
Frequently Asked Questions (FAQs)
NTA released the CUET syllabus 2025 at its official website - cuet.nta.nic.in
The syllabus of CUET BBA is the topic for the candidate to prepare for the exam from which the questions will be asked.
The National Testing Agency will conduct the CUET BBA exam.

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