Consider the following problem, and determine which aspects listed below are ambiguous (i.e., you can think of multiple interpretations). Select all that apply. Develop an algorithm to find a walking path between two university classrooms such that it takes no longer than 15 minutes (based standard walking speed) and the amount of shade cover is maximum. A way to decide which of two appropriate length paths is best. O The amount of time that can be used to find a path. O Which university campus should be supported. O The maximum length of the path. O Which physical campus locations can be included in the path.

Consider the following problem, and determine which aspects listed below are ambiguous (i.e., you can think of multiple interpretations). Select all that apply. Develop an algorithm to find a walking path between two university classrooms such that it takes no longer than 15 minutes (based standard walking speed) and the amount of shade cover is maximum. A way to decide which of two appropriate length paths is best. O The amount of time that can be used to find a path. O Which university campus should be supported. O The maximum length of the path. O Which physical campus locations can be included in the path.

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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Two computer scientists-turned-farmers are planning what and how to plant during the upcoming season. There are four possible courses of action they can take, and they seek advice. In each case the outcome is either NP-complete or it can be calculated in polynomial time. You are tasked to assess the existence of a polynomial time algorithms and explain how it is assessed. If you find one, show it. If you did not find one, explain why one does not exist. There is a total of n tons of seeds to plant, with k number of types of crops, labeled for simplicity as c1, c2, c3, ..., ck. The quantities of each crop are given by 2i, where i ˃ 0 is an integer. The two farmers want to each plant an equal mix of crops.
Write a program to find the solution to Maxone problem (You want to maximize the number of ones) using agenetic algorithm where the population size is 2000 and each chromosome is 20 genes long. Use a mutationprobability of 0.02 and a cross-over probability of 0.5. Make separate functions for different components of thegenetic algorithm.
You are building a simulation and need to generate X ~ norm(506.5, 83.5725). Given the following U ~ unif[0,1], calculate the corresponding values of X: U = {0.8864,0.6067,0.366} Note: the following should help if you are using R. U: 0.8864, 0.6067, 0.366 Please enter your answers to four decimal places: U1= 0.8864 => X1 = U2=0.6067 => X2 = U3=0.366 => X3=
There are m towns in a straight line, with a road joining each pair of consecutive towns. Legends say that an ordinary person in one of these towns will become a hero by completing a sequence of n quests. The first quest will be completed in their home town, but after each quest they may complete their next quest either in the same town or after moving to a neighbouring town.For example, if n = 5 and m = 4, a resident of town 2 may become a hero as follows:• begin in town 2 for quest 1,• then move to town 3 for quest 2,• stay in town 3 for quest 3,• return to town 2 for quest 4, and• move to town 1 for quest 5.Design an algorithm which runs in O(nm) time and finds the total number of waysto complete n quests.
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Please your last Answer was wrong please help me and give me correct answer and write answers in blanks so that i understand easily don't take answer of any other expert plz because his/her answer was wrong please help me and give correct answer please
Your objective is to figure out a secret integer between 1 and N. You guess integers between 1 and N repeatedly. After each guess, you discover whether your guess equals the secret integer (and the game stops). Otherwise, you find out if the guess is hotter (closer to) or cooler (far away from) the secret number than your prior guess. Create an algorithm that can find the secret number in no more than 2 lg N guesses. Then devise an algorithm that discovers the secret number in no more than 1 lg N guesses.
What Python code will solve the following: The goal of this section is to estimate the probabilities Pij (transition probabilities) associated with finding food from any location (i, j) inside the maze. A rat will be considered successful in finding food if the probability of finding food from a given location exceeds 0.5. 1. Use Equation (1) to write down equations for each probability Pij for i = 1, 2, · · · , 6, j = 1, 2, 3, · · · , 5. Equation 1 is : Pij = 1/4Pi-1j + 1/4 Pi+1j +1/4 Pij-1 + 1/4Pij+1 2. Notice that your equations constitutes a system of linear equations with 30 equations and 30 unknowns, with the unknowns as the transition probabilities. Identify the coefficient matrix for the system of equations and write your system in the form Ap = b, where b is some constant vector and p the vector of transition probabilities, ordered from the upper left hand corner of the maze to the lower right hand corner. The goal is to solve the system for p. 2 3. How would you characterize…
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Create a mathematical model of population growth in which the growth ratio is highest at a certain optimal population size, but it goes down as the population deviates from the optimal size. Then simulate its behavior and see how its behavior differs from that of the logistic growth model....i need Python code and discussion
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