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(a)Draw all possible full binary trees with 3 or fewer vertices. (b)Draw all possible full binary trees with 5 vertices. (c)Draw all possible full binary
(a)Draw all possible full binary trees with 3 or fewer vertices.
(b)Draw all possible full binary trees with 5 vertices.
(c)Draw all possible full binary trees with 7 vertices.
Here is a definition for a set of trees called full binary trees Basis: A single vertex with no edges is a full binary tree. The root is the only vertex in the tree root (v 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 root T' T1 Note that it makes a difference which tree is placed on the left and which tree is placed on the right The two trees below are considered to be different full binary treesStep by Step Solution
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