BCA Semester-IVth - Optimization Techniques Syllabus

Here you will find the syllabus of fourth subject in BCA Semester-IVth, which is Optimization Techniques.

Important - The syllabus may vary from college to college.

Optimization Techniques Units

This course/subject is divided into total of 5 units as given below:

  1. Linear Programming
  2. Queuing Theory
  3. Replacement Theory
  4. Inventory Theory
  5. Job Sequencing

Now let's expand the above listed units with its syllabus.

Unit-I Syllabus - Linear Programming

Here are the list of topics that comes under the syllabus of unit-I, that is linear programming:

  • Central Problem of linear Programming
  • Various definitions including Statements of basic theorem and also their properties
  • Simplex methods
  • Primal and dual simplex method
  • Transport problem
  • Tic-Tac problem and its solution
  • Assignment problem and its solution
  • Graphical Method Formulation
  • Linear Programming Problem

Unit-II Syllabus - Queuing Theory

Here are the list of topics that comes under the syllabus of unit-II, that is queuing theory:

  • Characteristics of queuing system
  • Classification of Queuing Model Single Channel Queuing Theory
  • Generalization of steady state M/M/1 queuing models (Model-I, Model-II)

Unit-III Syllabus - Replacement Theory

Here are the list of topics that comes under the syllabus of unit-III, that is replacement theory:

  • Replacement of item that deteriorates replacement of items that fail
  • Group replacement and individual replacement

Unit-IV Syllabus - Inventory Theory

Here are the list of topics that comes under the syllabus of unit-IV, that is inventory theory:

  • Cost involved in inventory problem
  • Single item deterministic model economics
  • Long size model without shortage and with shortage
  • Having production rate infinite and finite

Unit-V Syllabus - Job Sequencing

Here are the list of topics that comes under the syllabus of unit-V, that is job sequencing:

  • Introduction
  • Solution of sequencing problem
  • Johnson's algorithm for n jobs through 2 machines

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