1In a graphical depiction of a graph, what does a vertex represent?
Circle
2In a graphical depiction of a graph, what does an edge represent if it’s unidirectional?
Arrow
3In a graphical depiction of a graph, what does an edge represent if it’s bidirectional?
Line
4What two components make up a graph?
Vertices and edges
5What are vertices that are connected by an edge called?
Adjacent
6What is a graph called if it has a value for each edge?
Weighted
7What is a graph called if its edges are depicted with arrows?
Directed graph
8What is a graph called if its edges are depicted with lines?
Undirected
9What is a graph called if the path between any two vertices is 1?
Complete
10What are two ways to internally represent graphs?
Adjacency list and adjacency matrix
11In an adjacency list, is space reserved for edges that do not exist?
12Does an adjacency matrix use less memory than an adjacency list?
13Using an adjacency list, do you need to search the entire list to determine if an edge exists between two given vertices?
14In an adjacency matrix, can you use an edge weight of infinity to represent no edge between two vertices?
15Are all graphs trees but not all trees graphs?
16Can vertices in a graph have only one topological order?
17In a weighted graph, does the shortest path between two vertices have the largest edge-weight sum?
18Is a topological order possible for a graph that has a cycle?