Question

Mark the following statements as true or false. a. A binary tree must be nonempty. $(1,2)$ b. The level of the root node is $0 .(1,2)$ c. If a tree has only one node, the height of the tree is 0 because the number of levels is 0 . (2) d. The level of a node in a binary tree is the number of branches on the path from the root to the node. (2) e. The inorder traversal of a binary tree always outputs the data in ascending order. (3) f. In preorder traversal of a binary tree, the node is visited before visiting the left and right subtrees. (3) g. In a binary search tree, the data in a node is larger than the data in its left child, if any. (5) h. In a binary search tree, the left and right subtrees of a node are binary search trees. (5) i. To insert a new item in a binary search tree, first we search the binary search tree and find the place where the new item is to be inserted. (7)

   Mark the following statements as true or false.
a. A binary tree must be nonempty. $(1,2)$
b. The level of the root node is $0 .(1,2)$
c. If a tree has only one node, the height of the tree is 0 because the number of levels is 0 . (2)
d. The level of a node in a binary tree is the number of branches on the path from the root to the node. (2)
e. The inorder traversal of a binary tree always outputs the data in ascending order. (3)
f. In preorder traversal of a binary tree, the node is visited before visiting the left and right subtrees. (3)
g. In a binary search tree, the data in a node is larger than the data in its left child, if any. (5)
h. In a binary search tree, the left and right subtrees of a node are binary search trees. (5)
i. To insert a new item in a binary search tree, first we search the binary search tree and find the place where the new item is to be inserted. (7)
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C++ Programming: Program Design Including Data Structures
C++ Programming: Program Design Including Data Structures
D. S. Malik 8th Edition
Chapter 19, Problem 1 ↓

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False. A binary tree can be empty.  Show more…

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Mark the following statements as true or false. a. A binary tree must be nonempty. $(1,2)$ b. The level of the root node is $0 .(1,2)$ c. If a tree has only one node, the height of the tree is 0 because the number of levels is 0 . (2) d. The level of a node in a binary tree is the number of branches on the path from the root to the node. (2) e. The inorder traversal of a binary tree always outputs the data in ascending order. (3) f. In preorder traversal of a binary tree, the node is visited before visiting the left and right subtrees. (3) g. In a binary search tree, the data in a node is larger than the data in its left child, if any. (5) h. In a binary search tree, the left and right subtrees of a node are binary search trees. (5) i. To insert a new item in a binary search tree, first we search the binary search tree and find the place where the new item is to be inserted. (7)
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