The set of full binary trees is defined as follows: Basis: A single vertex with no edges is a full binary tree. The root is the only vertex in the tree. Recursive rule: If T1 and T2 are full binary trees, then a new tree T' can be constructed by first placing T1 to the left of T2, adding a new vertex v at the top and then adding an edge between v and the root of T1 and an edge between v and the root of T2. The new vertex v is the root of T:Select the tree that is not a full binary tree.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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3
E
The set of full binary trees is defined as follows:
Basis: A single vertex with no edges is a full binary tree. The root is the only vertex in the tree.
Recursive rule: If T1 and T2 are full binary trees, then a new tree T' can be constructed by first
placing T1 to the left of T2, adding a new vertex v at the top and then adding an edge between v
and the root of T1 and an edge between v and the root of T2. The new vertex v is the root of
T.Select the tree that is not a full binary tree.
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Transcribed Image Text:# 3 E The set of full binary trees is defined as follows: Basis: A single vertex with no edges is a full binary tree. The root is the only vertex in the tree. Recursive rule: If T1 and T2 are full binary trees, then a new tree T' can be constructed by first placing T1 to the left of T2, adding a new vertex v at the top and then adding an edge between v and the root of T1 and an edge between v and the root of T2. The new vertex v is the root of T.Select the tree that is not a full binary tree. с $ 4 R G Search or type URL % 5 T ^ 6 Y & 7 * 8 + 1 9 0 P
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