Kanpur University Syllabus
Kanpur University Syllabus 2016: Candidates, who are studying in Chhatrapati Shahu Ji Maharaj University, are informed that you’re at right place to fetch Kanpur University Syllabus. This page is basically made to provide you updated information about syllabus of relevant courses such as BSC / BA / BCA / BBA / B.Ed / MBA / PGDCA etc. Contenders may download their syllabus in pdf format through this page using online mode only.
Chhatrapati Shahu Ji Maharaj University conducts the examination for the provided courses such as BSC / BA / BCA / BBA / B.Ed / MBA / PGDCA, twice in a year. You may acquire the relevant information about Kanpur University Syllabus 2016 such as how to fetch the syllabus in a pdf format, which is furnished below in the page of www.privatejobshub.in.
Kanpur University Syllabus
BCA Semester I Syllabus:
Unit No. | Topics To Be Cocered |
Computer Fundamental & Office Automation | |
I | Introduction to Computers: Introduction, Characteristics of Computers, Block diagram of computer. Types of computers and features, Mini Computers, Micro Computers, Mainframe Computers, Super Computers. Types of Programming Languages (Machine Languages, Assembly Languages, High Level Languages). Data Organization, Drives, Files, Directories. Types of Memory (Primary And Secondary) RAM, ROM, PROM, EPROM. Secondary Storage Devices (FD, CD, HD, Pen drive) I/O Devices (Scanners, Plotters, LCD, Plasma Display) Number Systems Introduction to Binary, Octal, Hexadecimal system Conversion, Simple Addition, Subtraction, Multiplication |
II | Algorithm and Flowcharts: Algorithm: Definition, Characteristics, Advantages and disadvantages, Examples Flowchart: Definition, Define symbols of flowchart, Advantages and disadvantages, Examples |
III | Operating System and Services in O.S.: Dos – History, Files and Directories, Internal and External Commands, Batch Files, Types of O.S. |
IV | Windows Operating Environment: Features of MS – Windows, Control Panel, Taskbar, Desktop, Windows Application, Icons, Windows Accessories, Notepad, Paintbrush. |
V | Editors and Word Processors: Basic Concepts, Examples: MS-Word, Introduction to desktop publishing. |
VI | Spreadsheets and Database packages: Purpose, usage, command, MS-Excel, Creation of files in MS-Access, Switching between application, MS-PowerPoint. |
Programming Principle & Algorithm | |
I | Introduction to ‘C’ Language: History, Structures of ‘C’ Programming, Function as building blocks. Language Fundamentals Character set, C Tokens, Keywords, Identifiers, Variables, Constant, Data Types, Comments. |
II | Operators: Types of operators, Precedence and Associativity, Expression, Statement and types of statements Build in Operators and function Console based I/O and related built in I/O function: printf(), scanf(), getch(), getchar(), putchar(); Concept of header files, Preprocessor directives: #include, #define |
III | Control structures: Decision making structures: If, If-else, Nested If-else, Switch; Loop Control structures: While, Dowhile, for, Nested for loop; Other statements: break, continue, goto, exit |
IV | Introduction to problem solving: Concept: problem solving, Problem solving techniques (Trail & Error, Brain Stroming, Divide & Conquer) Steps in problem solving (Define Problem, Analyze Problem, Explore Solution) Algorithms and Flowcharts (Definitions, Symbols), Characteristics of an algorithm Conditionals in pseudo-code, Loops in pseudo code Time complexity: Big-Oh notation, efficiency Simple Examples: Algorithms and flowcharts (Real Life Examples) |
V | Simple Arithmetic Problems: Addition / Multiplication of integers, Determining if a number is +ve / -ve / even / odd, Maximum of 2 numbers, 3 numbers, Sum of first n numbers, given n numbers, Integer division, Digit reversing, Table generation for n, Factorial, sine series, cosine series, nCr , Pascal Triangle, Prime number, Factors of a number, Other problems such as Perfect number, GCD numbers etc (Write algorithms and draw flowchart), Swapping |
VI | Functions: Basic types of function, Declaration and definition, Function call, Types of function, Parameter passing, Call by value, Call by reference, Scope of variable, Storage classes, Recursion. |
Principle of Management | |
I | Nature of Management: Meaning, Defination, it’s nature purpose, importance & Functions, Management as Art, Science & Profession- Management as social System Concepts of management Administration-Organization, Management Skills, Levels of Management. |
II | Evolution of Management Thought: Contribution of F.W.Taylor, Henri Fayol, Elton Mayo, Chester Barhard & Peter Drucker to the management thought. Business Ethics & Social Responsibility: Concept, Shift to Ethics, Tools of Ethics. |
III | Functions of Management: Part-I: Planning – Meaning- Need & Importance, types, Process of Planning, Barriers to Effective Planning, levels – advantages & limitations. Forecasting- Need & Techniques Decision making-Types - Process of rational decision making & techniques of decision making Organizing – Elements of organizing & processes: Types of organizations, Delegation of authority – Need, difficulties Delegation – Decentralization Staffing – Meaning & Importance Direction – Nature – Principles Communication – Types & Importance |
IV | Functions of Management: Part-II: Motivation – Importance – theories Leadership – Meaning –styles, qualities & function of leader Controlling - Need, Nature, importance, Process & Techniques, Total Quality Management Coordination – Need – Importance |
V | Management of Change: Models for Change, Force for Change, Need for Change, Alternative Change Techniques, New Trends in Organization Change, Stress Management. |
VI | Strategic Management: Definition, Classes of Decisions, Levels of Decision, Strategy, Role of different Strategist, Relevance of Strategic Management and its Benefits, Strategic Management In India |
Business Communication | |
I | Means of Communication: Meaning and Definition – Process – Functions – Objectives – Importance – Essentials of good communication – Communication barriers, 7C’s of Communication |
II | Oral Communication: Meaning, nature and scope – Principle of effective oral communication – Techniques of effective speech – Media of oral communication (Face-to-face conversation – Teleconferences– Press Conference – Demonstration – Radio Recording – Dictaphone – Meetings – Rumour– Demonstration and Dramatisation – Public address system – Grapevine – Group Discussion – Oral report – Closed circuit TV). The art of listening – Principles of good listening. |
III | Written Communication: Purpose of writing, Clarity in Writing, Pricinciple of Effective writing, Writing Techniques, Electronic Writing Process. |
IV | Business Letters & Reports: Need and functions of business letters – Planning & layout of business letter – Kinds of business letters – Essentials of effective correspondence, Purpose, Kind and Objective of Reports, Writing Reports. |
V | Drafting of business letters: Enquiries and replies – Placing and fulfilling orders – Complaints and follow-up Sales letters – Circular letters Application for employment and resume |
VI | Information Technology for Communication: Word Processor – Telex – Facsimile(Fax) – E-mail – Voice mail –Internet – Multimedia – Teleconferencing – Mobile Phone Conversation – Video Conferencing –SMS – Telephone Answering Machine – Advantages and limitations of these types. |
Mathematics -I | |
I | Determinants: Definition, Minors, Cofactors, Properties of Determinants Matrices: Definition, Types of Matrices, Addition, Subtraction, Scalar Multiplication and Multiplication of Matrices, Adjoint, Inverse, Cramers Rule, Rank of Matrix Dependence of Vectors, Eigen Vectors of a Matrix, Caley-Hamilton Theorem (without proof). |
II | Limits & Continuity: Limit at a Point, Properties of Limit, Computation of Limits of Various Types of Functions, Continuity at a Point, Continuity Over an Interval, Intermediate Value Theorem, Type of Discontinuities |
III | Differentiation: Derivative, Derivatives of Sum, Differences, Product & Quotients, Chain Rule, Derivatives of Composite Functions, Logarithmic Differentiation, Rolle’s Theorem, Mean Value Theorem, Expansion of Functions (Maclaurin’s & Taylor’s), Indeterminate Forms, L’ Hospitals Rule, Maxima & Minima, Curve Tracing, Successive Differentiation & Liebnitz Theorem. |
IV | Integration: Integral as Limit of Sum, Fundamental Theorem of Calculus( without proof.), Indefinite Integrals, Methods of Integration Substitution, By Parts, Partial Fractions, Reduction Formulae for Trigonometric Functions, Gamma and Beta Functions (definition). |
V | Vector Algebra: Definition of a vector in 2 and 3 Dimensions; Double and Triple Scalar Vector Product physical interpretation of area and volume |
B.A Ist year (Mathematics)
Paper I: Algebra and Trigonometry-
Algebra | |
Unit | Topics |
I | Sequence and its convergence (basic idea) Convergence of infinite series Comparison test ratio test root test Raabe’s test Logarithmic ratio test Cauchy’s condensation test De Morgan and Bertrand test |
II | Definition of a group with examples and simple properties Permutation groups Subgroups, Centre and normalizer Cyclic groups Coset decomposition Lagrange’s theorem and its consequences. |
III | Homomorphism and isomorphism Cayley’s theorem Normal subgroups, Quotient group Fundamental theorem of homomorphism Conjugacy relation Class Equation Direct product |
IV | Introduction to rings Subrings integral domains and fields Characteristic of a ring Homomorphism of rings Ideals Quotient rings. |
Trigonometry | |
V | Complex functions and separation into real and imaginary parts Exponential direct and inverse trigonometric and hyperbolic functions logarithmic function Gregory’s series Summation of series. |
Paper II: Calculus-
Differential Calculus
Unit | Topics |
I | ε−δ definition of the limit of a function Continuous functions and classification of discontinuities Differentiability Chain rule of differentiability Rolle’s theorem First and second mean value theorems Taylor’s theorems with Lagrange’s and Cauchy’s forms of remainder Successive differentiation and Leibnitz’s theorem. |
II | Expansion of functions (in Taylor’s and Maclaurin’s series) Indeterminate Forms Partial differentiation and Euler’s theorem Jacobians. |
III | Maxima and Minima (for functions of two variables) Tangents and normals (polar form only) Curvature Envelopes and evolutes. |
IV | Reduction formulae Beta and Gamma functions. |
V | Qudrature Rectification Volumes and surfaces of solids of revolution Pappus theorem Double and triple integrals Change of order of integration, Dirichlet’s Liouville’s integral formulae. |
Paper III: Geometry and Vector Calculus-
Unit | Topics |
I | General equation of second degree Tracing of conics System of conics Confocal conics Polar equation of a conic and its properties. |
II | Three dimensional system of co-ordinates Projection and direction cosines Plane Straight line. |
III | Sphere cone and cylinder. |
IV | Central conicoids Reduction of general equation of second degree Tangent plane and normal to a conicoid Pole and polar Conjugate diameters Generating lines Plane sections. |
V | Vector differentiation and integration Gradient divergence and curl and their properties Line integrals Theorems of Gauss Green and Stokes and problems based on these. |
Course | Discipline | Syllabus |
B.A | Economics | |
English Language | ||
History | ||
Political Science | ||
B.Com | Advertising, Sales Promotion and Sales Management | |
Commerce | ||
M.A. | … |
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