In a strict binary tree, each node can indeed have either 0, 1, or 2 children. A node with 0 children is referred to as a leaf node. Therefore, the correct statement is that it is possible for a node in a strict binary tree to have 0 children, meaning that your answer of "False" was incorrect.

Here’s a brief clarification of binary trees:

1. **Definition**: A strict binary tree (or full binary tree) requires that every node must have either 0 or 2 children.
2. **0 Children**: Nodes that have 0 children are considered leaf nodes. They do not have any subtrees under them.
3. **Conclusion**: Since it is permissible for nodes to have 0 children, the correct answer is "True."

In summary, nodes in a strict binary tree can have 0 children, confirming that your original answer was incorrect.

Question

In a strict binary tree, each node can indeed have either 0, 1, or 2 children. A node with 0 children is referred to as a leaf node. Therefore, the correct statement is that it is possible for a node in a strict binary tree to have 0 children, meaning that your answer of "False" was incorrect.

Here’s a brief clarification of binary trees:

1. **Definition**: A strict binary tree (or full binary tree) requires that every node must have either 0 or 2 children.
2. **0 Children**: Nodes that have 0 children are considered leaf nodes. They do not have any subtrees under them.
3. **Conclusion**: Since it is permissible for nodes to have 0 children, the correct answer is "True."

In summary, nodes in a strict binary tree can have 0 children, confirming that your original answer was incorrect.

Knowee AI · Accepted Answer

In a strict binary tree, each node can indeed have either 0, 1, or 2 children. A node with 0 children is referred to as a leaf node. Therefore, the correct statement is that it is possible for a node in a strict binary tree to have 0 children, meaning that your answer of "False" was incorrect.

Here’s a brief clarification of binary trees:

1. **Definition**: A strict binary tree (or full binary tree) requires that every node must have either 0 or 2 children.
2. **0 Children**: Nodes that have 0 children are considered leaf nodes. They do not have any subtrees under them.
3. **Conclusion**: Since it is permissible for nodes to have 0 children, the correct answer is "True."

In summary, nodes in a strict binary tree can have 0 children, confirming that your original answer was incorrect.

In a strict binary tree a node can have 0 children.Correct answer True You Answered False

Question

In a strict binary tree a node can have 0 children.

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