Discrete Mathematics – Teach To India

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Discrete Mathematics

Exam Preparation for Discrete Mathematics: This model paper is designed for graduation students as per the latest National Education ... Show more
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Model Question Paper

Discrete Mathematics

Key Features | मुख्य विशेषताएँ

  • Bilingual Model Paper | द्विभाषी मॉडल पेपर
  • Enough MCQ for Practice | अभ्यास के लिए पर्याप्त MCQ 
  • Exam Practice Paper with Mock Tests | मॉक टेस्ट के साथ परीक्षा अभ्यास पत्र
  • Latest Syllabus as per NEP | NEP के अनुसार नवीनतम पाठ्यक्रम
  • Designed by Experts | विशेषज्ञों द्वारा तैयार किया गया 

The given MCQs cover only 10% of the syllabus | दिए गए बहुविकल्पीय प्रश्न केवल 10% पाठ्यक्रम को कवर करते हैं।

To cover 100% of the syllabus with summaries, upgrade to our Advanced Model Paper.| पूरा सिलेबस और सारांश कवर करने के लिए हमारा एडवांस मॉडल पेपर जॉइन करें।  Join Advanced Model Paper

 

Program Class: Certificate/ B.SC.

Year: First

Semester: Second

Subject: Computer Science

                                        Course Title: Discrete Mathematics

Course Learning Outcomes:

The main objectives of the course are to:

• Introduce concepts of mathematical logic for analysing propositions and proving theorems.

• Use sets for solving applied problems, and use the properties of set operations

• algebraically.

• Work with relations and investigate their properties.

• Investigate functions as relations and their properties.

• Introduce basic concepts of graphs, digraphs and trees.

 

Credits: 4

Core Compulsory

Max. Marks: –25+75

Min. Passing Marks: 33

Unit

Topics

I

Mathematical Logic: Propositional and Predicate Logic, Propositional Equivalences, Normal Forms, Predicates and Quantifies, Nested Quantifiers, Rules of Inference.

 

II

Set and Relations: Set Operations, Representations and Properties of Relations, Equivalence Relations, Partially Ordering.

 

III

Group Theory: Groups, Subgroups, Semi Groups, Product and Quotients of Algebraic Structures, Isomorphism, Homomorphism, Automorphism, Rings, Integral Domains, Fields, Applications of Group Theory

 

IV

Graph Theory: Simple Graph, Multigraph, Weighted Graph, Paths and Circuits, Shortest Path in Weighted Graphs, Eulerian Path and Circuits, Hamiltonian Path and Circuits, Planner Graph, Graph Coloring, Bipartite Graphs, Trees and Rooted Trees, Prefix Codes, Tree Traversals, Spanning Trees and Cut-Sets.

 

V

Boolean Algebra: Boolean Functions and its Representations, Simplification of Boolean Functions.

 

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