INORDER (LTR) PREORDER (TLR) POSTORDER (LRT) TEST III. STACK OPERATION. Solve the following expressions and convert to PREFIX and POSTFIX notations. (20 points 5 points each) INFIX I^N*(F/O^R)-M*A+(T/I+O)/N (T^E^C+H)/N-O*L^(0+G*Y) PREFIX POSTFIX TEST IV. BINARY TREE OPERATION. In TEST III, convert the given INFIX expression into its equivalent binary tree. (20 points - 10 points each) Z=Z-X; Z=Y-Z; ENQUEUE (Q,Z); DEQUEUE (Q,Y); X=Y-Z; ENQUEUE (Q,Y); Value of Y? Value of X? 3rd element in the Queue? Front in the Queue? Value of X? No. of elements in the Queue? TEST II. BINARY TREE TRAVERSAL. Traverse the given tree below and find the preorder, inorder, and postorder expressions. (30 points - 5 points each) FIGURE 1 BINARY TREE INORDER (LTR) PREORDER (TLR) POSTORDER (LRT) M E T S N C U E FIGURE 2 BINARY TREE R R C C D E A R D C R N M S H
INORDER (LTR) PREORDER (TLR) POSTORDER (LRT) TEST III. STACK OPERATION. Solve the following expressions and convert to PREFIX and POSTFIX notations. (20 points 5 points each) INFIX I^N*(F/O^R)-M*A+(T/I+O)/N (T^E^C+H)/N-O*L^(0+G*Y) PREFIX POSTFIX TEST IV. BINARY TREE OPERATION. In TEST III, convert the given INFIX expression into its equivalent binary tree. (20 points - 10 points each) Z=Z-X; Z=Y-Z; ENQUEUE (Q,Z); DEQUEUE (Q,Y); X=Y-Z; ENQUEUE (Q,Y); Value of Y? Value of X? 3rd element in the Queue? Front in the Queue? Value of X? No. of elements in the Queue? TEST II. BINARY TREE TRAVERSAL. Traverse the given tree below and find the preorder, inorder, and postorder expressions. (30 points - 5 points each) FIGURE 1 BINARY TREE INORDER (LTR) PREORDER (TLR) POSTORDER (LRT) M E T S N C U E FIGURE 2 BINARY TREE R R C C D E A R D C R N M S H
New Perspectives on HTML5, CSS3, and JavaScript
6th Edition
ISBN:9781305503922
Author:Patrick M. Carey
Publisher:Patrick M. Carey
Chapter12: Working With Document Nodes And Style Sheets: Creating A Dynamic Document Outline
Section12.1: Visual Overview: Exploring The Node Tree
Problem 3QC
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