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Consider the following algorithm: ср ALGORITHM Secret(A[0..n â^' 1]) //Input: An array A[0..n â^' 1] of n real numbers minval <- A[0] maxval <- A[0] for i <- 1 to n - 1 do if A[i]< minval minval <- A[i]

Consider the following algorithm: ср ALGORITHM Secret(A[0..n â^' 1]) //Input: An array A[0..n â^' 1] of n real numbers minval <- A[0] maxval <- A[0] for i <- 1 to n - 1 do if A[i]< minval minval <- A[i]

Database System Concepts
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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## Format Requirement Algorithms in pseudo code **MUST** be placed in code blocks/fences, and use highlighter. Algorithms should follow the pseudo code standard described in *Pseudocode Handout*. срр as the syntax Do NOT change the template except the answer portion. Formulas and equations should be in math mode using Latex math symbols. - Markdown math tutorial: http://tug.ctan.org/info/undergradmath/undergradmat h.pdf Two ways to enter math mode: Insert a pair of dollar signs: \$your equations go here\$. This is the inline math mode. *Notice that there is no space between the \$ and the letter*. Insert a pair of double-dollar signs: \$\ $ your equations go here \$\$, which produces a standalone equation/formula set.
Transcribed Image Text:## Format Requirement Algorithms in pseudo code **MUST** be placed in code blocks/fences, and use highlighter. Algorithms should follow the pseudo code standard described in *Pseudocode Handout*. срр as the syntax Do NOT change the template except the answer portion. Formulas and equations should be in math mode using Latex math symbols. - Markdown math tutorial: http://tug.ctan.org/info/undergradmath/undergradmat h.pdf Two ways to enter math mode: Insert a pair of dollar signs: \$your equations go here\$. This is the inline math mode. *Notice that there is no space between the \$ and the letter*. Insert a pair of double-dollar signs: \$\ $ your equations go here \$\$, which produces a standalone equation/formula set.
Consider the following algorithm: срр ALGORITHM Secret (A[0..n â^' 1]) 7/Input: An array A[0..n â^' 1] of n real numbers minval <- A[0] maxval <- A[0] for i <- 1 to n - 1 do if A[i]< minval minval <- A[i] if A[i]> maxval maxval <- A[i] return maxval â^' minval 1. What does this algorithm compute? 2. What is its basic operation? 3. How many times is the basic operation executed? 4. What is the efficiency class of this algorithm? 5. Suggest an improvement, or a better algorithm altogether, and indicate its efficiency class. If you cannot do it, try to prove that. #### Answer:
Transcribed Image Text:Consider the following algorithm: срр ALGORITHM Secret (A[0..n â^' 1]) 7/Input: An array A[0..n â^' 1] of n real numbers minval <- A[0] maxval <- A[0] for i <- 1 to n - 1 do if A[i]< minval minval <- A[i] if A[i]> maxval maxval <- A[i] return maxval â^' minval 1. What does this algorithm compute? 2. What is its basic operation? 3. How many times is the basic operation executed? 4. What is the efficiency class of this algorithm? 5. Suggest an improvement, or a better algorithm altogether, and indicate its efficiency class. If you cannot do it, try to prove that. #### Answer:
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Given :-

1. What does this algorithm compute?
2. What is its basic operation?
3. How many times is the basic operation executed?
4. What is the efficiency class of this algorithm?

5. Suggest an improvement, or a better algorithm
altogether, and indicate its efficiency class. If
you cannot do it, try to prove that.

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