Given positions of n friends in the first row of a theater, find the minimal number of moves to sit all friends together. In each move, a friend moves to a seat to the left or a seat to the right. Input: A set of n distinct positive integers in the interval from 1 to N. This set represents positions of n friends that have bought individual (not necessarily adjacent) seats in the first row of a theater. Since all other seats in the first row turned out to be empty, the friends want to start moving to the neighboring seats (to the left or to the right) and continue until they all sit together in n consecutive chairs. Output: Find the minimal number of moves to sit all friends together. 000000000 3 4: 000000000 1+0+3=4

Given positions of n friends in the first row of a theater, find the minimal number of moves to sit all friends together. In each move, a friend moves to a seat to the left or a seat to the right. Input: A set of n distinct positive integers in the interval from 1 to N. This set represents positions of n friends that have bought individual (not necessarily adjacent) seats in the first row of a theater. Since all other seats in the first row turned out to be empty, the friends want to start moving to the neighboring seats (to the left or to the right) and continue until they all sit together in n consecutive chairs. Output: Find the minimal number of moves to sit all friends together. 000000000 3 4: 000000000 1+0+3=4

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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consider a jewler who shows a collection of diamonds to a person. all diamonds have different integer ounce weights and are laid out in a single row on the table. what is the largest weight amount of diamonds that the person can take, provided that the person cannot select adjacent diamonds? use standard pseudocode notation similar to python to write a dynamic programming bottom up algorithm that solves this problem for any n number of diamonds.
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#1: log (sub)2 (256) = ? #2: What case scenario of an algorithm does Big O notation analyze?
# 1: log(sub)2 (256) = ? #2: What case scenario of an algorithm does Big O notation analyze?
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