7 3 11 5 9 13 raw only some of the nodes in memory: tack Неар Global 6024 7 root ,6442 left 6676 right 6442 3 6676 11 oot 6024 ve drawn (to avoid elutter) only the three nodes at the top, the ones containing "7, "3" and "". a though we've drawn the nodes to resemble a tree (for conceptual understanding), the actual nodes can be anywhere in the heap. have included memory addresses to clarify. Draw the rest of the tree on the heap, making up memory addresses where needed. Next, trace the execution of reeursivedearch() in searching for "s" in this tree. At each call to recursivedeareh() draw the memory diagram, paying close attention to the stack (and therefore method parameters).

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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7
3
11
1
5
9
13
We will draw only some of the nodes in memory:
Stack
Неар
Global
6024
7
root
,6442
left
6676
right
6442
6676
11
root
6024
We've drawn (to avoid clutter) only the three nodes at the top, the ones containing "7", "3" and "11".
Even though we've drawn the nodes to resemble a tree (for conceptual understanding), the actual nodes can be anywhere in the heap.
We have included memory addresses to clarify.
0.16 Exercise: Draw the rest of the tree on the heap, making up memory addresses where needed. Next, trace the execution of recursiveSearch () in searching for "5" in this tree. At each call to recursiveSearch () draw the memory diagram, paying close attention to the stack (and therefore method parameters).
3.
Transcribed Image Text:7 3 11 1 5 9 13 We will draw only some of the nodes in memory: Stack Неар Global 6024 7 root ,6442 left 6676 right 6442 6676 11 root 6024 We've drawn (to avoid clutter) only the three nodes at the top, the ones containing "7", "3" and "11". Even though we've drawn the nodes to resemble a tree (for conceptual understanding), the actual nodes can be anywhere in the heap. We have included memory addresses to clarify. 0.16 Exercise: Draw the rest of the tree on the heap, making up memory addresses where needed. Next, trace the execution of recursiveSearch () in searching for "5" in this tree. At each call to recursiveSearch () draw the memory diagram, paying close attention to the stack (and therefore method parameters). 3.
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