1. You may use the source code template in h3.s found in the assignment zip archive as a starting point. Let lower and upper be two positive integers with 1 s lower, upper s 10' and lower s upper. Let a and b be two positive integers with lower sa, bs upper and a s b. Let x ab. For all pairs of a and b satisfying the specified conditions, find and print the maximal value of x. For example, suppose lower 10,, and upper 13, The algorithm will compute x for each a, b pair where 10, sa,bs13,,andasb, x= 10, 10, 1010, 1010, 0000,0x10, 11, 1010, 1011, 0001, 1x 10, 12, 1010, 1100,- 0110, 6x10, 13₁, 1010, 1101, 0111, 7x11₁11₁ 1011, 1011, 0000,0x11, 12, 1011, 1100, 0111, 7, 11, 13, 1011, 1101, 0110, 6, 12₁, 12, 1100, 1100, 0000,0x12, 13, -1100, 1101, 0001, 1₁0x130 131101, 1101,-0000,00 The maximal value of x is 7 when a, b = 10, 13,, and a, b = 11, 12, The output from the program should be 7. Here is the pseudocode for the algorithm which solves this problem, function max_xor (lower: unsigned int, upper: unsigned int) - unsigned int unsigned int a, b, max, x max- 0 for a lower to upper do for b--a to upper do x-a@b if x> max then max-xend for end for
1. You may use the source code template in h3.s found in the assignment zip archive as a starting point. Let lower and upper be two positive integers with 1 s lower, upper s 10' and lower s upper. Let a and b be two positive integers with lower sa, bs upper and a s b. Let x ab. For all pairs of a and b satisfying the specified conditions, find and print the maximal value of x. For example, suppose lower 10,, and upper 13, The algorithm will compute x for each a, b pair where 10, sa,bs13,,andasb, x= 10, 10, 1010, 1010, 0000,0x10, 11, 1010, 1011, 0001, 1x 10, 12, 1010, 1100,- 0110, 6x10, 13₁, 1010, 1101, 0111, 7x11₁11₁ 1011, 1011, 0000,0x11, 12, 1011, 1100, 0111, 7, 11, 13, 1011, 1101, 0110, 6, 12₁, 12, 1100, 1100, 0000,0x12, 13, -1100, 1101, 0001, 1₁0x130 131101, 1101,-0000,00 The maximal value of x is 7 when a, b = 10, 13,, and a, b = 11, 12, The output from the program should be 7. Here is the pseudocode for the algorithm which solves this problem, function max_xor (lower: unsigned int, upper: unsigned int) - unsigned int unsigned int a, b, max, x max- 0 for a lower to upper do for b--a to upper do x-a@b if x> max then max-xend for end for
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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