Complete CPGET 2023 Syllabus - Topics, Exam Pattern, Marking Scheme

CPGET 2023 Syllabus

Candidates should go through the given mentioned information of CPGET 2023 Syllabus as per last year for better preparation:

CPGET Exam AIHCA Syllabus

Journalism and Mass Communication Syllabus of CPGET 2023

Political Science Syllabus

• Political Science – definition, scope and Political Science as a Policy Science
• Political Science- and its relations with other social sciences – History, Economics and Sociology
• Approaches to the Study of Politics—Liberal, Marxist, Behavioral; Ideologies—Individualism, Marxism, Anarchism, Fascism and Socialism; Theories of Origin of the State – Divine, Evolutionary(Historical) and Social Contract.

• Nationalist Movement and Constitutional Development – Impact of Colonial Rule and Indian National Movement; Making of the Indian Constitution
• Philosophical Foundations and Salient Features of the Indian Constitution
• Fundamental Rights and Directive Principles – Fundamental Rights and Duties
• Directive Principles of State Policy; Relationship between Fundamental Rights and Directive Principles of State Policy

• Political Thought – Nature, Methods and Significance
• Western and Indian Political Thought – Comparison
• Ancient and Medieval Political Thought – Plato: Theory of Justice and Ideal State
• Aristotle: Classification of Governments, Theory of Revolutions and Slavery
• Manu-Dharma and Varna; Kautilya – Saptanga Theory, Mandala Theory
• Thomas Aquinas: Theory of Law
• Early Modern Western Political Thought: Church-State Controversy
• Nicolo Machiavelli as a modern political thinker and views on State Craft.

Economics Syllabus

• Introduction and Theory of Consumer Behavior
• Supply and Demand Analysis
• Theory of Production
• Production Costs: Concepts and Types
• Types of Revenue and Objectives of Firm
• Perfect Competition and Monopoly
• Monopolistic Competition and Oligopoly Markets
• Pricing Strategies
• Distribution and Factor Pricing

• Introduction
• Theories of Output and Employment
• Investment & Theories of Interest Rate
• Supply of Money & Demand for Money
• Inflation & Business Cycles

• Introduction
• Public Expenditure
• Taxation & Public Debt
• Fiscal Policy & Federal Finance
• Budget

• Economic Development and Growth
• Factors in Economic Development
• Theories of Economic Development
• Theories of Under Development

• Theories of International Trade
• Trade and Growth
• Barriers to Trade
• Balance of Payments

M.Com Syllabus

• Business Laws 
• Financial Accounting
• Corporate Accounting
• Auditing
• Fundamentals of Information Technology

• Business Economics
• Business Organization And Management 
• Business Statistics
• Financial Services-Banking and Insurance
• General English 
• General knowledge and current affairs 

M.Sc in Mathematics Syllabus

Successive Differentiation - Expansions of Functions- Mean value theorems. Indeterminate forms - Curvature and Evolutes. Partial differentiation - Homogeneous functions - Total derivative. Maxima and Minima of functions of two variables – Lagrange’s Method of multipliers – Asymptotes - Envelopes.

• Differential Equations of first order and first degree: Exact differential equations – Integrating Factors – Change in variables – Total Differential Equations – Simultaneous Total Differential equations – Equations of the form dx dy dz P Q R. Differential Equations first order but not first degree: Equations solvable for y - Equations solvable for x - Equations that do not contain x ( or y ) – Clairaut’s Equation.
• Higher order linear differential equations: Solution of homogeneous linear differential equations with constant coefficients - Solution of non-homogeneous differential equations P(D)y = Q(x) with constant coefficients by means of polynomial operators when ( ) ax Q x be, b ax b ax Sin / Cos , k bx , ax Ve . Method of undetermined coefficients - Method of
  variation of parameters - Linear differential equations with non constant coefficients - The Cauchy- Euler Equation.
• Partial Differential equations: Formation and solution- Equations easily integrable - Linear equations of first order - Non linear equations of first order - Charpit’s method Homogeneous linear partial differential equations with constant coefficient - Non homogeneous linear partial differential equations - Separation of variables.

• Sequences: Limits of Sequences - A Discussion about Proofs - Limit Theorems for Sequences - Monotone Sequences and Cauchy Sequences. Subsequences - Lim sup’s and Lim inf’s - Series - Alternating Series and Integral Tests.
• Sequences and Series of Functions: Power Series - Uniform Convergence - More on Uniform Convergence - Differentiation and Integration of Power Series.
• Integration: The Riemann Integral - Properties of Riemann Integral - Fundamental Theorem of Calculus.

• Groups: Definition and Examples of Groups- Elementary Properties of Groups - Finite Groups; Subgroups -Terminology and Notation -Subgroup Tests - Examples of Subgroups
• Cyclic Groups: Properties of Cyclic Groups - Classification of Subgroups Cyclic Groups
• Permutation Groups: Definition and Notation - Cycle Notation - Properties of Permutations - A Check Digit Scheme Based on D5
• Isomorphisms: Motivation - Definition and Examples - Cayley’s Theorem Properties of Isomorphisms – Automorphisms - Cosets and Lagrange’s Theorem Properties of Cosets 138 - Lagrange’s Theorem and Consequences - An Application of Cosets to Permutation Groups - The Rotation Group of a Cube and a Soccer Ball - Normal Subgroups and Factor Groups,
  Normal Subgroups - Factor Groups - Applications of Factor Groups - Group Homomorphisms - Definition and Examples - Properties of Homomorphisms - The First Isomorphism Theorem.
• Introduction to Rings: Motivation and Definition - Examples of Rings - Properties of Rings – Subrings
• Integral Domains: Definition and Examples –Characteristics of a Ring - Ideals and Factor Rings; Ideals - Factor Rings - Prime Ideals and Maximal Ideals
• Ring Homomorphisms: Definition and Examples - Properties of Ring – Homomorphisms - The Field of Quotients Polynomial Rings: Notation and Terminology.

• Vector Spaces: Vector Spaces and Subspaces - Null Spaces, Column Spaces, and Linear Transformations - Linearly Independent Sets; Bases - Coordinate Systems - The Dimension of a Vector Space. Rank-Change of Basis - Eigen values and Eigenvectors - The Characteristic Equation.
• Diagonalization - Eigenvectors and Linear Transformations - Complex Eigenvalues - Applications to Differential Equations
• Orthogonality and Least Squares: Inner Product, Length, and Orthogonality - Orthogonal Sets

• Solutions of Equations in One Variable: The Bisection Method - Fixed-Point Iteration - Newton’s Method and Its Extensions - Error Analysis for Iterative Methods - Accelerating Convergence - Zeros of Polynomials and Mu¨ller’s Method - Survey of Methods and Software.
• Interpolation and Polynomial Approximation: Interpolation and the Lagrange Polynomial - Data Approximation and Neville’s Method - Divided Differences - Hermite
  Interpolation - Cubic Spline Interpolation.
• Numerical Differentiation and Integration: Numerical Differentiation - Richardson’s Extrapolation - Elements of Numerical Integration - Composite Numerical Integration – Romberg Integration - Adaptive Quadrature Methods - Gaussian Quadrature.

MBA 5 Years Integrated Progrmme Syllabus

Section A: Verbal Ability and General Knowledge: (Passage writing, sentence correction, synonyms, antonyms and sentence formation, etc.)
Section B: General Knowledge

Section C: Numerical Data Analysis (Involving Arithmetic, Geometry, etc.,)
Section D: Reasoning and Intelligence

Candidates can download the details CPGET Syllabus PDF to get idea of full syllabus.