The height of a tree is defined as the number of edges on the longest path in the tree. The function shown in the pseudocode below is invoked as height(root) to compute the height of a binary tree rooted at the tree pointer root. int height { if (n if (n → left if (n → right (treeptr n) NULL) return -1; 3D%3D NULL) == NULL) return 0; =D%3D else return B1 // Box 1 else { h1 height (n → left); if (n → right NULL) == return (1+h1); else { h2 return | B2| ; height (n –→ right); // Box 2 } } } The appropriate expressions for the two boxes B1 and B2 are Select one: a. B1: (1 + height (n right)) B2: (1 + max (h1, h2)) O b. B1: (height (n right)) B2: (1 + max (h1,h2)) O c. B1: height (n right) B2: max (h1, h2) O d. B1: (1 + height (n right)) B2: max (h1, h2)
The height of a tree is defined as the number of edges on the longest path in the tree. The function shown in the pseudocode below is invoked as height(root) to compute the height of a binary tree rooted at the tree pointer root. int height { if (n if (n → left if (n → right (treeptr n) NULL) return -1; 3D%3D NULL) == NULL) return 0; =D%3D else return B1 // Box 1 else { h1 height (n → left); if (n → right NULL) == return (1+h1); else { h2 return | B2| ; height (n –→ right); // Box 2 } } } The appropriate expressions for the two boxes B1 and B2 are Select one: a. B1: (1 + height (n right)) B2: (1 + max (h1, h2)) O b. B1: (height (n right)) B2: (1 + max (h1,h2)) O c. B1: height (n right) B2: max (h1, h2) O d. B1: (1 + height (n right)) B2: max (h1, h2)
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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