Discrete Math Lesson 8.2 – Directed Graphs Exercise 1
Name ______________________________ Period ___________
Digraph – ____________________________________________________________________ ______________________________________________________________________________ A digraph is useful when _________________________________________________________ ______________________________________________________________________________ The classic example of an asymmetric relationship is love. Given two persons, X and Y, and the relationship love, we have four possible scenarios: (a) (b) (c) (d)
Arc - _________________________________________________________________________ Every arc is defined by its ________________________________________________________ -
The arc-set in graph (d) above is A = { _______, _______ }
In arc XY, we can say that vertex _______ is incident to vertex _______. Or we can say that vertex _______ is incident from vertex _______. Adjacent arcs - ________________________________________________________________ ______________________________________________________________________________ X
Y
Z
Path – In a graph, the path from vertex X to vertex W is a _______________________________ XY, YZ, ZU,…, XY, such that (1) ___________________________________________________ and (2) _______________________________________________________________________ X
Exercise. Refer to the digraph in Figure 1. 1. What is the vertex set?
V = { ____________________ }
2. What is the arc-set for this digraph? A = { ______________________________________ }
C A
3. Vertex A is incident __________ vertex B.
D
Vertex B is incident __________ vertex A. Vertex D is incident __________ vertex E. E
Vertex E is incident __________ vertex D.
4. Arc AB is adjacent to arcs ______________________________________________________ 5. Identify all paths from vertex A to vertex D. 6. Identify the cycle in the digraph. __________________________ 7. Complete the table.
The classic example of an asymmetric relationship is love. Given two persons, X and Y, and the relationship love, we have four possible scenarios: (a). (b). (c). (d). Arc -. Every arc is defined by its. - XY describes graph ______ above. - YX describes graph ______ above. Arc-set -. - The arc-set in graph (d) above is A ...
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12. Answer: Converse: Inverse: Contrapositive: True or False? 13. Write the converse of the each statement and decide if it is True or. False. Converse of a: ...
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In particular, this holds for âtheâ minimum analytic graph G0 with uncountable Borel (and Baire measurable) chromatic number. In contrast, we show that for all κ ...
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