=) An expression of A + B^3 – C/D is obtained using a rooted tree. i. Draw a rooted tree with the height of 2 to represent the postorder traversal. ii. Justify whether the rooted tree in 3-c(i) is balanced or not. iii. From tree in c(i), get the mathematical expression using the inorder traversal.

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
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c)
An expression of A + B^3 – C/D is obtained using a rooted tree.
i.
Draw a rooted tree with the height of 2 to represent the postorder traversal.
ii.
Justify whether the rooted tree in 3-c(i) is balanced or not.
iii.
From tree in c(i), get the mathematical expression using the inorder traversal.
d)
Figure 3 represents a network of paths in a park. The number on each edge represents the
length of the path in meters. The cost per meter is RM120. To gain as much profit, the
contractor asked one of his staff to find the minimum network needed using Kruskal's
algorithm.
G
21
16
17
21
F
11
23
E
11
7
15
18
В 11
20
A
Figure 3
i.
Explain why the staff's work which is highlighted in red is incorrect.
ii.
Help the staff to find the correct minimum network using Kruskal's algorithm and
states its length and total cost.
iii.
Is there any possibiliy, more than one distint MST obtained for the Figure 3?. If yes,
justify your answer and show the network.
Transcribed Image Text:c) An expression of A + B^3 – C/D is obtained using a rooted tree. i. Draw a rooted tree with the height of 2 to represent the postorder traversal. ii. Justify whether the rooted tree in 3-c(i) is balanced or not. iii. From tree in c(i), get the mathematical expression using the inorder traversal. d) Figure 3 represents a network of paths in a park. The number on each edge represents the length of the path in meters. The cost per meter is RM120. To gain as much profit, the contractor asked one of his staff to find the minimum network needed using Kruskal's algorithm. G 21 16 17 21 F 11 23 E 11 7 15 18 В 11 20 A Figure 3 i. Explain why the staff's work which is highlighted in red is incorrect. ii. Help the staff to find the correct minimum network using Kruskal's algorithm and states its length and total cost. iii. Is there any possibiliy, more than one distint MST obtained for the Figure 3?. If yes, justify your answer and show the network.
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