AIOU,solved papers -Discrete math -code No 3406

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Solved papers aiou--Discrete math -code No  3406

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 MTH202subjectivessolvedfrommidtermpapersINCLUDING2011PAPERSBYMOAAZ.pdf, 592 KB

 MTH202-LATSEST SOLVED MCQS FROM MIDTERM PAPERS BY MOAAZ.pdf, 350 KB

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  Solved papers of discrete math

1. Discrete Mathematics - MTH202 Fall 2004 Mid Term Paper.pdf
2. Discrete Mathematics - MTH202 Spring 2005 Mid Term Paper.pdf
3. Discrete Mathematics - MTH202 Spring 2005 Final Term Paper.pdf
4. Discrete Mathematics - MTH202 Spring 2006 Final Term Paper.pdf
5. Discrete Mathematics - MTH202 Spring 2010 Mid Term Paper Session 2.doc
6. Discrete Mathematics - MTH202 Spring 2011 Final Term Paper.pdf
7. Discrete Mathematics - MTH202 All In One 

Complete lectures

Discrete Mathematics MTH202_Lecture01.mp4 (www.vuhelp.pk)
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Outline of discrete math semester autumn 2014

Functions

 Functions Defined on General Sets, 
Finite State Automata,
 One-To-One, Inverse Functions,
 the Pigeonhole Principle

 Efficiency of Algorithms

Real Valued Functions of Real Variable and Their Graphs, 
O-Notations, 
Efficiency of Algorithms-I, 
Efficiency of Algorithms-II 

Boolean Algebra 

Basic Definition, 
Basic Theorems and Properties of Boolean Algebra,
Boolean Functions, 
Canonical and Standard Forms,
Logic Operations 

 Introduction of Mathematical Reasoning 

Logical Form & Logical Equivalence, Conditional Statements, 
Valid and Invalid Arguments,
Digital Logic Circuits, Number Systems and Circuits for Additions, 
Predicates and Quantified Statements, 
Arguments with Quantified Statements 

Number Theory and Mathematical Induction 

 Introduction, Rational Numbers,
 Divisibility, 
Division into Cases and the Quotient Remainder Theorem, 
Algorithms,
 Sequences, 
Principles of Mathematical Induction, 
Correctness of Algorithms 

 Set Theory 

 Basic Definitions,
 Properties of Sets, 
The Empty Set, 
Partitions, 
Power Sets,
 Boolean Algebra, 
Russell’s Paradox and Halting Problem 

Counting Techniques 

Counting and Probability, 
Possibility Trees and Multiplication Rule,
 Counting Elements of Disjoint Sets,
 Counting Subsets of a Set 

Recursion 

Recursively Defined Sequences, 
Solving Recurrence Relations by Iteration 

 Graphs

 Introduction, Paths and Circuits, 
Matrix Representation of Graphs, 
Isomorphism of Graphs