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Which one of the following is incorrect2 pointsA topological sort of a dag G (V,E) is a linear ordering of all its vertices.If the graph contains a cycle, then no linear ordering is possible.topological sort of a graph as an ordering of its vertices along a curvilinear line so that all directed edges go from left to right.All are correc

Question

Which one of the following is incorrect2 pointsA topological sort of a dag G (V,E) is a linear ordering of all its vertices.If the graph contains a cycle, then no linear ordering is possible.topological sort of a graph as an ordering of its vertices along a curvilinear line so that all directed edges go from left to right.All are correc

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Solution

The statement "topological sort of a graph as an ordering of its vertices along a curvilinear line so that all directed edges go from left to right" is incorrect.

A topological sort of a graph is a linear ordering of its vertices such that for every directed edge uv from vertex u to vertex v, u comes before v in the ordering. It doesn't necessarily have to be along a curvilinear line from left to right. The ordering can be any linear ordering that maintains the directed edge condition.

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Similar Questions

Consider the DAG with V = {1, 2, 3, 4, 5, 6}, shown below. Which of the following is NOT a topological ordering?Marks : 1Negative Marks : 0Answer here1 3 2 4 6 51 3 2 4 5 63 2 4 1 6 51 2 3 4 5 6

Consider the dag with set of nodes V = {V1, V2, V3, V4, V5, V6, V7} and set of edges {(V1,V2), (V1,V3), (V1,V4), (V2,V5), (V3,V5), (V3,V6), (V4,V6), (V5,V7), (V6,V7)}. Which of the following node sequences are topologically sorted? Group of answer choices V1, V3, V4, V6, V2, V5, V7 V1, V3, V2, V6, V4, V5, V7 V1, V3, V4, V5, V2, V6, V7 V1, V2, V5, V3, V4, V6, V7 V1, V4, V3, V2, V6, V5, V7

In a topologically sorted order of vertices u and v in a DAG, what can you infer about the relationship between u and v?

n topological sort, vertices are visited in which order?Marks : 1Negative Marks : 0Answer hereIn topological orderIn random orderIn descending order of their weightIn ascending order of their weight

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