a. Draw an acyclic graph with 7 vertices and 4 components. b. Prove that if G is an acyclic graph with u vertices and 4 components, each of which is a tree, that G has u - 4 edges. c. Draw a graph with 7 vertices and 6 edges that is not a tree.

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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a. Draw an acyclic graph with 7 vertices and 4 components.
b. Prove that if G is an acyclic graph with u vertices and 4 components, each of which is a tree, that G
has u - 4 edges.
c. Draw a graph with 7 vertices and 6 edges that is not a tree.
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Transcribed Image Text:a. Draw an acyclic graph with 7 vertices and 4 components. b. Prove that if G is an acyclic graph with u vertices and 4 components, each of which is a tree, that G has u - 4 edges. c. Draw a graph with 7 vertices and 6 edges that is not a tree. + Drag and drop an image or PDF file or click to browse.
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