6). Add edges to Eulerize the graph (if necessary). You may only repeat edges that already exist. You may not make new edges. Letter the vertices and write the Euler circuit using the letters. 16. After a storm, the city crew inspects for trees or brush blocking the road. Find an efficient route for the neighborhood below by finding an Euler circuit. If necessary, eulerize the graph in an efficient way. 7). For each graph that has a Hamilton circuit, letter the vertices and write the circuit using the letters. Does each of these graphs have at least one Hamiltonian circuit? If so, find one. A 8). Can a graph have just one vertex with odd degree? Please answer "yes" or "no" and explain your answer in a few sentences.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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6). Add edges to Eulerize the graph (if necessary). You may only repeat edges that
already exist. You may not make new edges. Letter the vertices and write the Euler
circuit using the letters.
16. After a storm, the city crew inspects for trees or brush blocking the road. Find an efficient route for the neighborhood below by finding an Euler circuit.
If necessary, eulerize the graph in an efficient way.
7). For each graph that has a Hamilton circuit, letter the vertices and write the circuit
using the letters.
Does each of these graphs have at least one Hamiltonian circuit? If so, find one.
A
8). Can a graph have just one vertex with odd degree? Please answer "yes" or
"no" and explain your answer in a few sentences.
Transcribed Image Text:6). Add edges to Eulerize the graph (if necessary). You may only repeat edges that already exist. You may not make new edges. Letter the vertices and write the Euler circuit using the letters. 16. After a storm, the city crew inspects for trees or brush blocking the road. Find an efficient route for the neighborhood below by finding an Euler circuit. If necessary, eulerize the graph in an efficient way. 7). For each graph that has a Hamilton circuit, letter the vertices and write the circuit using the letters. Does each of these graphs have at least one Hamiltonian circuit? If so, find one. A 8). Can a graph have just one vertex with odd degree? Please answer "yes" or "no" and explain your answer in a few sentences.
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