Question1 (b)Consider the followingalgorithmwhere Small is an array of ninteger values: AlgorithmQ1 //Input: An array Smallcontaining ninteger values b = ∞ for h = 1 to n-1 for k = h + 1 to n if (Small[h] –Small[k]) < b b = Small[h] –Small[k] return b i.Explain what does this algorithm compute. ii.Findthe asymptotic bound/complexity ofthis algorithm. iii.Producean improved algorithm to Question1 (b) above with a better asymptotic complexity/running time. iv.Findthe asymptotic bound/complexity of the improvedalgorithmin Question 1(b)iii. above.
Question1 (b)Consider the followingalgorithmwhere Small is an array of ninteger values: AlgorithmQ1 //Input: An array Smallcontaining ninteger values b = ∞ for h = 1 to n-1 for k = h + 1 to n if (Small[h] –Small[k]) < b b = Small[h] –Small[k] return b i.Explain what does this algorithm compute. ii.Findthe asymptotic bound/complexity ofthis algorithm. iii.Producean improved algorithm to Question1 (b) above with a better asymptotic complexity/running time. iv.Findthe asymptotic bound/complexity of the improvedalgorithmin Question 1(b)iii. above.
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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Question1 (b)Consider the followingalgorithmwhere Small is an array of ninteger values:
AlgorithmQ1
//Input: An array Smallcontaining ninteger values
b = ∞
for h = 1 to n-1
for k = h + 1 to n
if (Small[h] –Small[k]) < b
b = Small[h] –Small[k]
return b
i.Explain what does this algorithm compute.
ii.Findthe asymptotic bound/complexity ofthis algorithm.
iii.Producean improved algorithm to Question1 (b) above with a better asymptotic complexity/running time.
iv.Findthe asymptotic bound/complexity of the improvedalgorithmin Question 1(b)iii. above.
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