Q. A trail in a graph can be described as ______________

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Q. Let a graph can be denoted as ncfkedn a kind of ____________

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Q. Determine the edge count of a path complement graph with 14 vertices.

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Q. The sum of an n-node graph and its complement graph produces a graph called _______

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Q. In a directed weighted graph, if the weight of every edge is decreased by 10 units, does any change occur to the shortest path in the modified graph?

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Q. Let G(V, E) be a directed graph where every edge has weight as either 1, 2 or 5, what is the algorithm used for the shortest path from a given source vertex to a given destination vertex to get the time complexity of O(V+E)?

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Q. The chromatic number of a graph is the property of ____________

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Q. If a graph G is k-colorable and k<n, for any integer n then it is ___________

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Q. If Cₙ is the nth cyclic graph, where n>3 and n is odd. Determine the value of X(Cₙ).

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Q. Determine the density of a planar graph with 34 edges and 13 nodes.

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Q. If the number of vertices of a chromatic polynomial PG is 56, what is the degree of PG?

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Q. For a connected planar simple graph G=(V, E) with e=|E|=16 and v=|V|=9, then find the number of regions that are created when drawing a planar representation of the graph?

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Q. Suppose G be a connected planar graph of order n≥5 and size m. If the length of the smallest cycle in G is 5, then which of the following is true?

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Q. What is the number of edges of the greatest planar subgraph of K₃,₂ where m,n≤3?

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Q. A non-planar graph can have ____________

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Q. A direct product of a group G possess which of the following characteristics?

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Q. In invariant algebra, some generators of group G1 that goes either into itself or zero under ______ with any other element of the algebra.

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Q. Which of the following can be embedded in an algebraically closed group?

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Q. Which of the following is the set of m×m invertible matrices?

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Q. If any group is a manifold what is the dimension of that group?

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