2)Execute Sam's Algorithm on the same problem studied in class with the same starting and finishtimes:i13456.789.1011Si13536.8.8.12fi46.799.1011121416Explain in detail only how you determine the first two activities you select. Provide the set S of activities Sam'sAlgorithm selects.

Sams algorithm is a kind of Activity selection problem which is used to select maximum no. of tasks…

times: 1 3 4 5 7 8. 10 11 Si 1 3 8 8. 2 12 fi 4 6. 7 9 9. 10 11 12 14 16 Explain in detail only how you determine the first two activities you select. Provide the set S of activities Sam's Algorithm selects 69 235

times: 1 3 4 5 7 8. 10 11 Si 1 3 8 8. 2 12 fi 4 6. 7 9 9. 10 11 12 14 16 Explain in detail only how you determine the first two activities you select. Provide the set S of activities Sam's Algorithm selects 69 235

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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Please help me Josephus Problem is a theoretical problem related to a certain counting-out game. On thiscase, people are standing in a circle waiting to be executed. After a specified number ofpeople are skipped, the next person is executed. The procedure is repeated with theremaining people, starting with the next person, going in the same direction and skippingthe same number of people, until one person remains, and is freed.Arrange the numbers 1 , 2, 3 , ... consecutively (say, clockwise) in a circle. Now removenumber 2 and proceed clockwise by removing every other number, among those thatremain, until one number is left. (a) Let denote the final number which remains. Find formula for .(b) If there are 70 people, what is the safe number (the number that remains)?
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Python Please. An interesting puzzler for chess buffs is the Knight’s Tour problem, originally proposed by the mathematician Euler. Can the knight piece move around an empty chessboard and touch each of the 64 squares once and only once? We study this intriguing problem in depth here. The knight makes only L-shaped moves (two spaces in one direction and one space in a perpendicular direction). Thus, as shown in the figure below, from a square near the middle of an empty chessboard, the knight (labeled K) can make eight different moves (numbered 0 through 7). A: Draw an eight-by-eight chessboard on a sheet of paper, and attempt a Knight’s Tour by hand. Put a 1 in the starting square, a 2 in the second square, a 3 in the third, and so on. Before starting the tour, estimate how far you think you’ll get, remembering that a full tour consists of 64 moves. How far did you get? Was this close to your estimate? B: Now let’s develop a script that will move the knight around a chessboard…
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