0
What else can I help you with?
What are the parts that a graph needs?
The minimum requirement are data and a key (or legend). No axes are required if the graph is a pictogram.
A circuit in a connected graph which includes every vertex of the graph is known?
Eular
What is a complete hamilitionian graph?
A complete Hamiltonian graph is a type of graph that contains a Hamiltonian cycle, which is a cycle that visits every vertex exactly once and returns to the starting vertex. In a complete graph, every pair of distinct vertices is connected by a unique edge, ensuring that such a cycle can be formed. Therefore, every complete graph with three or more vertices is Hamiltonian. For instance, the complete graph ( K_n ) for ( n \geq 3 ) is always Hamiltonian.
What is weekly connected graph?
A weekly connected graph is a type of directed graph in which, for every pair of vertices, there exists a path between them when ignoring the direction of the edges. This means that while the graph may have directed edges, it is possible to traverse from any vertex to any other vertex through a series of edges, regardless of their direction. However, unlike a strongly connected graph, the paths are not required to respect the direction of the edges. In essence, a weekly connected graph ensures that all vertices are part of a single connected component when treated as an undirected graph.
Can a graph be drawn for every quadratic equation?
Yes.
Is every tree a graph or every graph a tree?
true
Is every tree a bipartite graph?
Yes, every tree ia a bipartite graph (just see wikipedia).
What are the parts that a graph needs?
The minimum requirement are data and a key (or legend). No axes are required if the graph is a pictogram.
What is a hamiltonian path in a graph?
A Hamiltonian path in a graph is a path that visits every vertex exactly once. It does not need to visit every edge, only every vertex. If a Hamiltonian path exists in a graph, the graph is called a Hamiltonian graph.
Is tree a connected acyclic graph?
Every tree is a connected directed acylic graph.
A circuit in a connected graph which includes every vertex of the graph is known?
Eular
What kind of graph shows comparisons?
Every graph shows comparisons of some kind or another.
What is a complete hamilitionian graph?
A complete Hamiltonian graph is a type of graph that contains a Hamiltonian cycle, which is a cycle that visits every vertex exactly once and returns to the starting vertex. In a complete graph, every pair of distinct vertices is connected by a unique edge, ensuring that such a cycle can be formed. Therefore, every complete graph with three or more vertices is Hamiltonian. For instance, the complete graph ( K_n ) for ( n \geq 3 ) is always Hamiltonian.
Is there a difference between connected and strongly connected in the context of graph theory?
Yes, in graph theory, a connected graph is one where there is a path between every pair of vertices, while a strongly connected graph is one where there is a directed path between every pair of vertices.
What is weekly connected graph?
A weekly connected graph is a type of directed graph in which, for every pair of vertices, there exists a path between them when ignoring the direction of the edges. This means that while the graph may have directed edges, it is possible to traverse from any vertex to any other vertex through a series of edges, regardless of their direction. However, unlike a strongly connected graph, the paths are not required to respect the direction of the edges. In essence, a weekly connected graph ensures that all vertices are part of a single connected component when treated as an undirected graph.
For every point on the graph of Fx Is there is a point on the graph of F-1y with reversed coordinates?
False
When can a graph represent a function?
A graph represents a function if and only if every input generates a single output.
