- Aa) A node that has no outgoing edges
- BA node that has no incoming edges
- CA connection between two nodes in a graph
- DA node that is connected to another node by an edge
Graph - Quiz
- AA graph in which every node is connected to every other node
- BA graph in which every edge has a direction associated with it
- CA graph in which every node has at most one outgoing edge
- DA graph in which every node has at most one incoming edge
- AA graph in which every node is connected to every other node
- BA graph in which every edge has a direction associated with it
- CA graph in which every node has at most one outgoing edge
- DA graph in which every edge has no direction associated with it
- AA graph in which every edge has a weight associated with it
- BA graph in which every node has a weight associated with it
- C A graph in which every edge has a direction associated with it
- DA graph in which every node is connected to every other node
- AO(V+E)
- B O(V^2)
- CO(E^2)
- DO(log V)
- AA way to sort the vertices of a graph based on their degrees
- BA way to sort the vertices of a graph based on their distances from a particular node
- C A way to sort the vertices of a directed acyclic graph based on their dependencies
- DA way to sort the edges of a graph based on their weights
- A A graph in which there are no cycles
- BA graph in which every node has a unique degree
- C A graph in which every node is connected to at least one other node
- D A graph in which every node is connected to every other node
- AA sequence of nodes in a graph
- BA sequence of edges in a graph
- CA sequence of nodes and edges in a graph
- DA cycle in a graph
- AA sequence of nodes in a graph
- BA sequence of edges in a graph
- CA sequence of nodes and edges in a graph
- DA path that ends where it starts
- ATo find the shortest path between two nodes in a weighted graph
- B To find the longest path between two nodes in a weighted graph
- C To find the minimum spanning tree of a graph
- DTo find the maximum flow in a network
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- A. a) A node that has no outgoing edges
- B. A node that has no incoming edges
- C. A connection between two nodes in a graph
- D. A node that is connected to another node by an edge
Remarks:
Explanation: A connection between two nodes in a graph
- A. A graph in which every node is connected to every other node
- B. A graph in which every edge has a direction associated with it
- C. A graph in which every node has at most one outgoing edge
- D. A graph in which every node has at most one incoming edge
Remarks:
Explanation: A graph in which every edge has a direction associated with it
- A. A graph in which every node is connected to every other node
- B. A graph in which every edge has a direction associated with it
- C. A graph in which every node has at most one outgoing edge
- D. A graph in which every edge has no direction associated with it
Remarks:
Explanation: A graph in which every edge has no direction associated with it
- A. A graph in which every edge has a weight associated with it
- B. A graph in which every node has a weight associated with it
- C. A graph in which every edge has a direction associated with it
- D. A graph in which every node is connected to every other node
Remarks:
Explanation: A graph in which every edge has a weight associated with it
- A. O(V+E)
- B. O(V^2)
- C. O(E^2)
- D. O(log V)
Remarks:
Explanation: O(V+E)
- A. A way to sort the vertices of a graph based on their degrees
- B. A way to sort the vertices of a graph based on their distances from a particular node
- C. A way to sort the vertices of a directed acyclic graph based on their dependencies
- D. A way to sort the edges of a graph based on their weights
Remarks:
Explanation:
A way to sort the vertices of a directed acyclic graph based on their dependencies.
Note: A topological sort is only possible for a directed acyclic graph (DAG) as there should not be any cycles in it. It provides a linear ordering of the vertices such that for every directed edge uv from vertex u to vertex v, u comes before v in the ordering.
- A. A graph in which there are no cycles
- B. A graph in which every node has a unique degree
- C. A graph in which every node is connected to at least one other node
- D. A graph in which every node is connected to every other node
Remarks:
Explanation: A graph in which every node is connected to at least one other node
- A. A sequence of nodes in a graph
- B. A sequence of edges in a graph
- C. A sequence of nodes and edges in a graph
- D. A cycle in a graph
Remarks:
Explanation: A sequence of nodes and edges in a graph
- A. A sequence of nodes in a graph
- B. A sequence of edges in a graph
- C. A sequence of nodes and edges in a graph
- D. A path that ends where it starts
Remarks:
Explanation: A path that ends where it starts
- A. To find the shortest path between two nodes in a weighted graph
- B. To find the longest path between two nodes in a weighted graph
- C. To find the minimum spanning tree of a graph
- D. To find the maximum flow in a network
Remarks:
Explanation: To find the minimum spanning tree of a graph