Paths and Circuits. Can you traverse each edge in the following graph exactly one time? You do not have to start and end at the same vertex. List the vertices in the order that you traveled. Now, can you traverse each edge exactly one time and start and end at the same vertex? Pick a vertex and see what happens. List the vertices in the order that you traveled. A B B OC Now, modify the first graph by adding exactly one edge and see if you can make a graph in which you can traverse each edge exactly one time while starting and ending at the same vertex, that is, see if you can complete a circuit using each edge exactly and only one time. Draw your modified graph here and list the circuit by listing the vertices in the order you travel them.
Paths and Circuits. Can you traverse each edge in the following graph exactly one time? You do not have to start and end at the same vertex. List the vertices in the order that you traveled. Now, can you traverse each edge exactly one time and start and end at the same vertex? Pick a vertex and see what happens. List the vertices in the order that you traveled. A B B OC Now, modify the first graph by adding exactly one edge and see if you can make a graph in which you can traverse each edge exactly one time while starting and ending at the same vertex, that is, see if you can complete a circuit using each edge exactly and only one time. Draw your modified graph here and list the circuit by listing the vertices in the order you travel them.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:Paths and Circuits.
Can you traverse each edge in the following graph exactly one time? You do
not have to start and end at the same vertex. List the vertices in the order that
you traveled.
Now, can you traverse each edge exactly one time and start and end at the
same vertex? Pick a vertex and see what happens. List the vertices in the
order that you traveled.
A
B
B
C
OC
F
Now, modify the first graph by adding exactly one edge and see if you can make a graph in which you
can traverse each edge exactly one time while starting and ending at the same vertex, that is, see if you
can complete a circuit using each edge exactly and only one time. Draw your modified graph here and
list the circuit by listing the vertices in the order you travel them.
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