You are going to simulate the operation of an AVL tree on paper. For the purposes of this assignment, assume that new returns addresses in the following order: @1480 @1120 @1096 @1264 @1180 @1192 @1768 @1804 @1228 @1372 @1312 @1276 @1168 @1696 @1084 @1504 @1468 @1216 @1384 @1204 @1648 @1024 @1108 @1396 @1144 @1432 @1252 @1348 @1564 @1072 @1684 @1540 @1672 @1624 @1420 @1588 @1300 @1792 @1060 @1720 @1336 @1612 @1552 @1324 @1636 @1660 @1288 @1708 @1732 @1492 @1780 @1528 @1156 @1444 @1036 @1456 @1240 @1576 @1516 @1756 @1360 @1132 @1408 @1600 @1744 @1048 Also note that if you remove all references to an address (so it is garbage collected), it goes to the back of the queue (so would be after whatever is the last address in the AVL at that time). For delete() of a node with two children, I want you to assume that we replace the data (but not the node itself) with the successor value (and that the successor is removed and garbage collected). There are no duplicates allowed, so if there's a duplicate the insert() will not actually insert. Thus, if I were to declare an int (4 byte) avlTree and start the avlTree by doing the following operations: AvlTree myAVL; myAVL.insert(20) myAVL.insert(30) myAVL.insert(40) The memory would look like this:

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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You are going to simulate the operation of an AVL tree on paper. For the purposes of this assignment, assume that new returns addresses in the following order: @1480 @1120 @1096 @1264 @1180 @1192 @1768 @1804 @1228 @1372 @1312 @1276 @1168 @1696 @1084 @1504 @1468 @1216 @1384 @1204 @1648 @1024 @1108 @1396 @1144 @1432 @1252 @1348 @1564 @1072 @1684 @1540 @1672 @1624 @1420 @1588 @1300 @1792 @1060 @1720 @1336 @1612 @1552 @1324 @1636 @1660 @1288 @1708 @1732 @1492 @1780 @1528 @1156 @1444 @1036 @1456 @1240 @1576 @1516 @1756 @1360 @1132 @1408 @1600 @1744 @1048 Also note that if you remove all references to an address (so it is garbage collected), it goes to the back of the queue (so would be after whatever is the last address in the AVL at that time). For delete() of a node with two children, I want you to assume that we replace the data (but not the node itself) with the successor value (and that the successor is removed and garbage collected). There are no duplicates allowed, so if there's a duplicate the insert() will not actually insert. Thus, if I were to declare an int (4 byte) avlTree and start the avlTree by doing the following operations: AvlTree myAVL; myAVL.insert(20) myAVL.insert(30) myAVL.insert(40) The memory would look like this:

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