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What point on the graph could be the fourth vertex of the parallelogram?
the origin is the point in the graph that can be fourth vertex
What is the vertex of the graph of y 3(x - 1)2 2?
The vertex of the graph Y 3 X-12 plus 2 would be -1/3 and -4/3. This is taught in math.
What is the vertex of the graph y 3 x-1 2 plus 2?
The vertex of the graph Y 3 X-12 plus 2 would be -1/3 and -4/3. This is taught in math.
Always use the vertex and at least points to graph each quadratic equation?
You should always use the vertex and at least two points to graph each quadratic equation. A good choice for two points are the intercepts of the quadratic equation.
What is the vertex of the graph y-2x2 8x-3?
y=-2x^2+8x+3
Which vertex in the graph does not have any weighting assigned to it?
The vertex that does not have any weighting assigned to it in the graph is called an unweighted vertex.
What is a cycle in graph theory?
If the graph start and end with same vertex and no other vertex can be repeated then it is called trivial graph.
How do you graph parabola given its vertex?
The vertex of a parabola doe not provide enough information to graph anything - other than the vertex!
What point on the graph could be the fourth vertex of the parallelogram?
the origin is the point in the graph that can be fourth vertex
What is the highest or lowest point on a graph called?
The vertex is the highest or lowest point on a graph.
How can the vertex cover problem be reduced to the set cover problem?
The vertex cover problem can be reduced to the set cover problem by representing each vertex in the graph as a set of edges incident to that vertex. This transformation allows us to find a minimum set of sets that cover all the edges in the graph, which is equivalent to finding a minimum set of vertices that cover all the edges in the graph.
What is a pendent vertex?
A vertex of a graph is said to be pendant if its neighborhood contains exactly one vertex.
Find any Hamiltonian circuit on the graph above. Give your answer as a list of vertices, starting and ending at the same vertex. Example: ABCA?
connecting the vertices in a graph so that the route traveled starts and ends at the same vertex.
What is the complexity of finding the minimum vertex cover in a graph, also known as the vertex cover problem?
The complexity of finding the minimum vertex cover in a graph, also known as the vertex cover problem, is NP-hard.
How does the concept of a vertex cover relate to the existence of a Hamiltonian cycle in a graph?
In graph theory, a vertex cover is a set of vertices that covers all edges in a graph. The concept of a vertex cover is related to the existence of a Hamiltonian cycle in a graph because if a graph has a Hamiltonian cycle, then its vertex cover must include at least two vertices from each edge in the cycle. This is because a Hamiltonian cycle visits each vertex exactly once, so the vertices in the cycle must be covered by the vertex cover. Conversely, if a graph has a vertex cover that includes at least two vertices from each edge, it may indicate the potential existence of a Hamiltonian cycle in the graph.
How do you know if the vertex is maxinum or mininum?
If the arrows of the graph point down, then the vertex is a maximum because it is the greatest point on the graph. If the arrows point up, then the vertex is the minimum because it is the lowest point.
What degree of a vertex would lead to a vertex edge graph unable to be traveled?
2
