Homework 10 - Page 667#1-9 11-12 19-20 Page 692#7a 10a 16 17 Page 732#1-3 10a 15 Page 754#1 2 4 Page 789#3 4 8b 8c/p667#1 Please refer to this

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Unformatted text preview: /* Page 667 #1-9, 11-12, 19-20 Page 692 #7a, 10a, 16, 17 Page 732 #1-3, 10a, 15 Page 754 #1, 2, 4 Page 789 #3, 4, 8b, 8c */ //p667 #1 Please refer to this web-page for the better figure: http://dunes.ccsf.edu/~jahn4/cs111c/hw10.py?no=667-1 a: array() mergeSort(a,0,7) | |--- mergeSort(a,0,3) | |---mergeSort(a,0,1) | | |---mergeSort(a,0,0) | | |---mergeSort(a,1,1) | |---mergeSort(a,2,3) | |---mergeSort(a,2,2) | |---mergeSort(a,3,3) | |---mergeSort(a,4,7) |---mergeSort(a,4,5) | |---mergeSort(a,4,4) | |---mergeSort(a,5,5) |---mergeSort(a,6,7) |---mergeSort(a,6,6) |---mergeSort(a,7,7) //#2 n=21 h=log(n+1) = log(22) = 4.46 >> Height : 5 >> This is not a full tree. //#3 binary tree that has three levels. //a. max number of nodes in this tree. when the tree is a full tree, max number of nodes = 2^h -1 =2^3-1 = 7 //b. max number of leaves in this tree. when the tree is a full tree, max number of leaves = 2^(h-1) =2^2 = 4 //c. h = 10 max number of nodes = 2^h -1 =2^10-1 = 1023 max number of leaves = 2^(h-1) =2^9 = 512 //#4. recursive algorithm that counts the nodes in a binary tree....
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This note was uploaded on 01/23/2012 for the course CS 111C taught by Professor Metzler during the Spring '11 term at City College of San Francisco.

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Homework 10 - Page 667#1-9 11-12 19-20 Page 692#7a 10a 16 17 Page 732#1-3 10a 15 Page 754#1 2 4 Page 789#3 4 8b 8c/p667#1 Please refer to this

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