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Which statement explains the restriction for a Binary Tree Structure?

A) Each node can only have child nodes that have binary values.

B) The node will contain only key values greater than all child nodes on the left and less than all on the right.

C) The Binary Tree Structure must have a bottom level index with only binary values.

D) The nodes must only split into two nodes at a time.



Answer :

GinnyAnswer

Final answer:

Explains the restriction for a Binary Tree Structure in terms of binary values and node relationships.


Explanation:

Binary Tree Structure is a type of data structure where each node can have at most two children known as the left child and the right child. In a binary tree, each node can only have child nodes with binary values, meaning each child node must have either 0 or 1 as values.

The restriction for a Binary Tree Structure is that for each node, all nodes in the left subtree (child nodes on the left) must have values less than the node's value, while all nodes in the right subtree (child nodes on the right) must have values greater than the node's value.

While a binary tree can have nodes that split into more than two child nodes, the traditional Binary Tree Structure adheres to the restriction of binary values in each node and maintains the ordering based on node values.


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