Anna University Chennai - Important Questions of CS6702 Graph Theory and Applications
B.E/B.TECH DEGREE EXAMINATION NOV / DEC 2017
07th Semester
Department of Computer Science Engineering (CSE)
CS6702 Graph Theory and Applications
Nov Dec 2017 Important Questions
(Regulation 2013)
CS6702 Graph Theory and Applications - All Important 02 marks 13 Marks and 15Marks Questions are available below.
Unit 1:
1. Define fundamental numbers for a complete graph K5 (2 marks)
2. Show that a Hamiltonian path is a spanning tree. (2 marks)
3. Define a complete graph (2 marks)
4. i) In a complete graph having odd number of vertices, how many edge disjoint Hamiltonian circuits exist? Explain (6)
ii) State the two theorems to check if a connected graph G is Eulerian. Explain with proof (6)
iii) Find a path of length 9 and a circuit of length 8 in the Peterson graph (4)
5. i) Define isomorphism of graphs. Show that no two of the following three graphs a shown in figure are isomorphic. (8 marks)
For Full Question Paper, Click Here to Download
B.E/B.TECH DEGREE EXAMINATION NOV / DEC 2017
07th Semester
Department of Computer Science Engineering (CSE)
CS6702 Graph Theory and Applications
Nov Dec 2017 Important Questions
(Regulation 2013)
CS6702 Graph Theory and Applications - All Important 02 marks 13 Marks and 15Marks Questions are available below.
Unit 1:
1. Define fundamental numbers for a complete graph K5 (2 marks)
2. Show that a Hamiltonian path is a spanning tree. (2 marks)
3. Define a complete graph (2 marks)
4. i) In a complete graph having odd number of vertices, how many edge disjoint Hamiltonian circuits exist? Explain (6)
ii) State the two theorems to check if a connected graph G is Eulerian. Explain with proof (6)
iii) Find a path of length 9 and a circuit of length 8 in the Peterson graph (4)
5. i) Define isomorphism of graphs. Show that no two of the following three graphs a shown in figure are isomorphic. (8 marks)
For Full Question Paper, Click Here to Download
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