What is the order of growth of the worst-case running time of the following code fragment as a function of n? int sum = 0; for (int i = 1; i <= n; i++) for (int j = 1; j <= i*i; j++) %3D sum++;

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
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Question
What is the order of growth of the worst-case running time of
the following code fragment as a function of n?
int sum = 0;
for (int i
for (int j
1; i <= n; i++)
1; j
i*i; j++)
く=
sum++;
Answer
Mark the best answer.
01
'log n
On^(1/2)
n log n
On^(3/2)
n^2
n^2 log n
n^(5/2)
On^3
On^4
n^5
On^6
On^7
Transcribed Image Text:Question What is the order of growth of the worst-case running time of the following code fragment as a function of n? int sum = 0; for (int i for (int j 1; i <= n; i++) 1; j i*i; j++) く= sum++; Answer Mark the best answer. 01 'log n On^(1/2) n log n On^(3/2) n^2 n^2 log n n^(5/2) On^3 On^4 n^5 On^6 On^7
Question
Give the parent [] array that results from the following sequence of 9 union
operations on a set of 10 items using the weighted quick-union algorithm from lecture.
9-0
2-4
9-3
8-5
6-3
4-8
6-1
4-0
8-7
Recall: when joining two trees of equal size, our weighted quick-union convention is to
make the root of the second tree point to the root of the first tree. Also, our weighted
quick-union algorithm performs union by size (number of nodes) -
and does not do path compression.
not union by height
Answer
Your answer should be a sequence of 10 integers (between 0 and 9), separated by whitespace.
Transcribed Image Text:Question Give the parent [] array that results from the following sequence of 9 union operations on a set of 10 items using the weighted quick-union algorithm from lecture. 9-0 2-4 9-3 8-5 6-3 4-8 6-1 4-0 8-7 Recall: when joining two trees of equal size, our weighted quick-union convention is to make the root of the second tree point to the root of the first tree. Also, our weighted quick-union algorithm performs union by size (number of nodes) - and does not do path compression. not union by height Answer Your answer should be a sequence of 10 integers (between 0 and 9), separated by whitespace.
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