Online B.Tech Tuition – Discrete Structures & Theory of Logic
Call 9891500587 For The Best Online B.Tech Tuition – Discrete Structures & Theory of Logic By Highly Experienced And Qualified Faculties.
What you learn from Online B.Tech Tuition – Discrete Structures & Theory of Logic?
Acquire Knowledge of sets and relations for solving the problems of POSET and lattices.
Apply fundamental concepts of functions and Boolean algebra for solving the problems of logical
abilities.
Employ the rules of propositions and predicate logic to solve the complex and logical problems.
Explore the concepts of group theory and their applications for solving the advance technological
problems.
Illustrate the principles and concepts of graph theory for solving problems related to computer science.
Set Theory& Relations: Introduction, Combination of sets. Relations: Definition, Operations on relations, Properties of relations, Composite Relations, Equality of relations, Recursive definition of relation, Order of relations. POSET & Lattices: Hasse Diagram, POSET, Definition & Properties of lattices – Bounded, Complemented, Distributed, Modular and Complete lattice.
Functions: Definition, Classification of functions, Operations on functions. Growth of Functions. Boolean Algebra: Introduction, Axioms and Theorems of Boolean algebra, Algebraic manipulation of Boolean expressions. Simplification of Boolean Functions, Karnaugh maps.
Theory of Logics: Proposition, Truth tables, Tautology, Satisfiability, Contradiction, Algebra of proposition, Theory of Inference. Predicate Logic: First order predicate, wellformed formula of predicate, quantifiers, Inference theory of predicate logic.
Algebraic Structures: Definition, Groups, Subgroups and order, Cyclic Groups, Cosets, Lagrange’s theorem, Normal Subgroups, Permutation and Symmetric groups, Group Homomorphisms, Definition and elementary properties of Rings and Fields.
Graphs: Definition and terminology, Representation of graphs, Multigraphs, Bipartite graphs, Planar graphs, Isomorphism and Homeomorphism of graphs, Euler and Hamiltonian paths, Graph coloring.
Combinatorics: Introduction, Counting Techniques, Pigeonhole Principle
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