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- Theorem 3.5 states the following: Let G be a loopless graph with at least three vertices, and no isolated vertices. Then G is 2-connected if and only if, for every pair {e, f} of edges of G, there is a cycle of G that contains both e and f.Which of the following is false? A.) Hamiltonian cycle can be converted to a Hamiltonian path by removing one of its edge. B.) Every graph that contains a Hamiltonian cycle also contains a Hamiltonian path and vice versa is true. C.) There may exist more than one Hamiltonian paths and Hamiltonian cycle in a graph. D.) A connected graph has as Euler trail if and only if it has at most two vertices of odd degreeDetermine whether or not each graph contains a Hamiltoniancycle. If there is a Hamiltonian cycle, exhibit it; otherwise, givean argument that shows there is no Hamiltonian cycle.
- Which of the graph/s above contains an Euler Trail? Which of the graph/s above is/are Eulerian? Which of the graph/s above is/are Hamiltonian?Prove that connecting two nodes u and v in a graph G by a new edge creates a new cycle if and only if u and v are in the same connected component of G.a) List all the odd vertices of the graph.b) According to Euler’s Theorem, does the graph have an Eulerian circuit? Howdo you know?c) According to Euler’s Theorem, does the graph have an Eulerian path? Howdo you know? What is the difference between a Hamiltonian path and an Eulerian path? A person starting in Columbus must-visit Great Falls, Odessa, andBrownsville (although not necessarily in that order), and then return home toColumbus in one car trip. The road mileage between the cities is shown Columbus Great Falls Odessa Brownsville Columbus --- 102 79 56 Great Falls 102 --- 47 69 Odessa 79 47 --- 72 Brownsville 56 69 72 --- Draw a weighted graph that represents this problem in the space below. Use the first letter of the city when labeling each vertex. Find the weight (distance) of the Hamiltonian circuit formed using the nearest neighbor algorithm. Give the vertices in the circuit in the order they are visited in…
- If G is a Hamiltonian graph, then G has no cut-vertex. True or false? JustifyDetermine whether or not the graph below contains a Hamiltonian cycle. If so, draw the cycle. If not, argue why no such cycle can exist.Find a graph G with seven vertices such that G and its complement both have an Euler cycle.