Which of following may not be a question regarding how to find if a program is efficient or not? (a) How much time does it take for a program to complete? (b) How much memory does a program use? (c) How does a program withstand abrupt changes of the input data? (d) What is the difference between the average case and the worst-case efficiency? to solve the problem is (ii.) A program is said to be easy when (i.) size of the input to the problem. (a) A Turing Machine (b) An Automation (c) An Algorithm (d) In reciprocal relationship (e) In proportional relationship (f) In polynomial relationship in time with the

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
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Which of following may not be a question regarding how to find if a program is efficient or not?
(a) How much time does it take for a program to complete?
(b) How much memory does a program use?
(c) How does a program withstand abrupt changes of the input data?
(d) What is the difference between the average case and the worst-case efficiency?
to solve the problem is (ii.)
A program is said to be easy when (i.)
size of the input to the problem.
(a) A Turing Machine
(b) An Automation
(c) An Algorithm
(d) In reciprocal relationship
(e) In proportional relationship
(f) In polynomial relationship
in time with the
Transcribed Image Text:Which of following may not be a question regarding how to find if a program is efficient or not? (a) How much time does it take for a program to complete? (b) How much memory does a program use? (c) How does a program withstand abrupt changes of the input data? (d) What is the difference between the average case and the worst-case efficiency? to solve the problem is (ii.) A program is said to be easy when (i.) size of the input to the problem. (a) A Turing Machine (b) An Automation (c) An Algorithm (d) In reciprocal relationship (e) In proportional relationship (f) In polynomial relationship in time with the
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