Hundred villages within an eastern district are to be covered by anti-terror teams. The centroid locations of the villages are known in order to find the location of the distributed anti-terror teams. The roads between the villages are more appropriate to represent with flow-path distances. There are forty alternative locations for locating the anti-terror teams. There should be at least one anti-terror team serving for each village within the limits of cover definition. Select one or more: a. Allocation b. Single-facility c. Mini-Sum d. Location e. Multi-facility f. Euclidean g. Rectilinear h. Set-covering i. Continuous j. Discrete k. Flow Path I. Mini-Max

Students are required to select a hotel within their respective destination and provide a report tothe incoming General Manager on the property. The report is to be no more than 15 pages. Thereport should be grounded in factual information and supported by the relevant evidence ofresearch. Students are expected to report on the following :1. Provide and introduction to your report.2. Provide a brief overview of the hotel to the GM to include but not limited to type of hotel,rating, type of guest, property specs, management etc.3. Discuss in detail how your selected hotel can utilize their sustainable practices as acorporate strategy to benefit employees, local community and the organization as awhole.

A B C D F G H M N O P Raptor Consulting has three (3) projects to complete this year. They have four (4) project teams currently available. Each project team can at most do one project. Based on the mix of skills and experience on each of the teams, Raptor has developed the following estimates on time taken by each team (in days) to 2 complete each proiect. 3 4 5 6 7 8 9 10 Determine the optimal assignment of teams to projects in order minimize the total days taken to complete all the projects. 11 12 Please answer items A-E below 13 A. Formulate the problem as an assignment problem. Use worksheet tab "Q2 SS Model" to develop your formulation. 14 Use worksheet tab "Q2 SS Model" to develop your formulation 15 16 B. Solve the problem using Excel Solver. 17 Use worksheet tab "Q2 SS Model" Teams Project Team 1 Team 2 Project A 50 30 Project B 35 28 Project C 33 37 Ready Title Q1 E Accessibility: Investigate Team 3 Team 4 55 27 25 35 30 23 18 19 C. What is the optimal assignment of teams to…

The “Iron Triangle” consists of:

A health Centre will be built to serve 7 communities. The geographical location of the communities and their population is shown in the table below.     Communities A,  X =2.5 (km),       Y=4.5(km),           Population( 000's)=2 Communities B,  X =2.5 (km),       Y=2.5(km),           Population( 000's)=5    Communities C, X =5.5 (km),       Y=4.5(km),           Population( 000's)=10     Communities D, X =5 (km),           Y=2(km),               Population( 000's)=7  Communities E, X =8 (km),           Y=5(km),               Population( 000's)=10    Communities F, X =7 (km),           Y=2(km),               Population( 000's)=20                  Communities G, X =9 (km),          Y=2.5(km),               Population( 000's)=14                There is a possibility of building the Centre in two communities, community C and F. Based on the Demand-Distance criterion what is your recommendation for the site of the Centre. The distances to be measured based on Rectilinear method. Based on…

Required information The Childfair Company has three plants producing child push chairs that are to be shipped to four distribution centers. Plants 1, 2, and 3 produce 12, 17, and 11 shipments per month, respec- tively. Each distribution center heeds to receive 10 shipments per month. The distance from each plant to the respective distributing centers is given below: Distance Plant 1 2 3 1 1450 1750 1250 Distribution Center 3 1050 1250 1450 Obtain an optimal solution, and determine the total cost. Total Cost = $ 2 1950 2050 1850 The freight cost for each shipment is $100 plus 50 cents per mile. 4 1350 1650 1550

Using the grid technique to determine the least-cost location (warehouse) for this problem:    Tons Rate X - Coordinates Y – Coordinates S1 200 0.5 2 14 S2 300 0.6 6 10 M1 100 1 2 2 M2 100 2 10 14 M3 100 1 14 18 M4 100 2 14 6 The Grid center coordination is ____ and _____ (round the results to 1 decimal place)  Group of answer choices (9.9; 7.8) (5.5; 6.9) (8.7; 10.5) (10.5; 6.4) (9.9; 8.9)

Show your step-by-step process using the SPECIAL PURPOSE LINEAR PROGRAMMING: ASSIGNMENT METHOD to solve this problem. Four Engineers are to work on 4 projects of Dora Company. The problem is to decide which engineer should be assigned to which project. Each engineer charges different fees on each project, due to distances of the projects and the complexity of the work. The cost of assigning particular engineers to particular projects are as stated below. The objective is to find the lease cost of assignment. Engineer 1 to Projects A, B, C, D = $11k, $8k, $10k, $7k respectively.Engineer 2 to Projects A, B, C, D = $6k, $5k, $3k, $8k respectively.Engineer 3 to Projects A, B, C, D = $4k, $8k, $10k, $9k respectively.Engineer 4 to Projects A, B, C, D = $11k, $10k, $5k, $7k respectively.

Given the following existing facilities data: Existing facility #1 has weight 2 and coordinate (9, 10). Existing facility #2 has weight 10 and coordinate (6, 8). Existing facility #3 has weight 8 and coordinate (-3, -3). Existing facility #4 has weight 9 and coordinate (5, 2). Existing facility #5 has weight 3 and coordinate (-7, -1). Existing facility #6 has weight 7 and coordinate (-2, -6). Existing facility #7 has weight 4 and coordinate (-5, 0). Existing facility #8 has weight 3 and coordinate (4, -7).   What is the optimal minisum rectilinear x-coordinate? What is the optimal minisum rectilinear y-coordinate? What is the optimal minisum rectilinear objective function value?     Need all

: You are employed by Univeristy of Gujrat , a university that provides a range of training and education, including Computing, and Information & Communication Technology (ITC). The Head of Department of ITC, Mr Rumi, has discovered that on more than one occasion recently a computer virus has been introduced to the computers in the department. He thinks that the viruses have been introduced from computer disks brought in by students. He has decided to introduce a system where all disks used in the department must be checked for a virus before they can be put into the computers. He says to you, I would like you to send a memo in my name to all teachers who use the computer rooms. You will have to tell them that all disks brought in  by students must be checked before there are used. The teachers have to check them carefully, of course. We have got to stop these viruses being introduced before they cause serious problems. Oh yes, reminds them to lock up the rooms when they leave.…