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For each of the following, either draw the graph with the required properties or explain why no such graph exists. 1. A full binary tree with six 2. A full binary tree with height 3 and four terminal vertices. internal vertices. 3. A full binary tree with six internal vertices and six terminal vertices. 4. A full binary tree with height 4 and eleven terminal vertices.

For each of the following, either draw the graph with the required properties or explain why no such graph exists. 1. A full binary tree with six 2. A full binary tree with height 3 and four terminal vertices. internal vertices. 3. A full binary tree with six internal vertices and six terminal vertices. 4. A full binary tree with height 4 and eleven terminal vertices.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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For each of the following, either draw the graph with the required properties or explain why no such graph exists. 1. A full binary tree with six 2. A full binary tree with height 3 and four terminal vertices. internal vertices. 3. A full binary tree with six internal vertices and six terminal vertices. 4. A full binary tree with height 4 and eleven terminal vertices.
Transcribed Image Text:For each of the following, either draw the graph with the required properties or explain why no such graph exists. 1. A full binary tree with six 2. A full binary tree with height 3 and four terminal vertices. internal vertices. 3. A full binary tree with six internal vertices and six terminal vertices. 4. A full binary tree with height 4 and eleven terminal vertices.
5. A full binary tree with sixteen 6. A full binary tree with eleven vertices. vertices. 7. A full binary tree with eleven vertices, of which six are internal vertices. 8. A full binary tree with height 4 and twenty terminal vertices.
Transcribed Image Text:5. A full binary tree with sixteen 6. A full binary tree with eleven vertices. vertices. 7. A full binary tree with eleven vertices, of which six are internal vertices. 8. A full binary tree with height 4 and twenty terminal vertices.
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