Q2The lower daily needs for workers in a manufacturing organizationprovided in the below table, each worker works for eight hours. themanagement needs to determine the lower number of workers tomaintain the flow and stability of the work in each shaft. FormulateLP model for this problem and suggest (only suggestion) a methodto find the optimal solution.Shaft(24 h)1st2ad3rd4thwork timeMin number of workers7-11 AM4.11 АМ -1 PМ1 PM -7 PM7 PM- 11 PM11 PM-3 AM3 AM 7 AM8.322106th

For the table of Shaft, work time, and minimum number of workers Shaft (24 h)work time Min number of…

Answered: The lower daily needs for workers in a…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Inventory Control Jesaki Publishing sells 50,000 copies of a certain book each year. It costs the company $1 to store a book for one year. Each time that they print additional copies, it costs the company $1,000 to set up the presses. NOTE: We assume that the demand is uniform. Let • x= number of books printed during each printing run • y = number of printing runs
Flying twice as farA flight from Los Angeles to ABQ is about 2 hours but is 670.2 miles.A flight from San Jose to Chicago is 4 hours but is 1859.0 miles.Can anyone explain why the travel time from San Jose to Chicago is notlonger and closer to 5.75 hours?If the distance increase by 2, shouldnt the time increase by a factorof 2 as well?1. Write a linear model for this question. Takeoff and landing will take a fixed amount of time. Actualtravel in the air will take time proportional to the distance traveled. Think about which of thevariables (time and distance) is the independent variable, and identify the slope and intercept withtheir units.2. Use the data in the quotation to estimate the two constants in your linear model.
2OOM A X - Post Attendee-Zoom A To do O Mid Unit 2021 mative.com/formatives/6060b33bla54c70b5ddBcbeb A Classes Login - Powered by. M Inbox (6) - enely rod. M Agile Mind - My Ag. E Fealty/Staff Direct. Fommative 8. For each equation in the table, report whether the equation has one solution, no solution, or many solutions by circling the answer choice. [If you are not able to determine the number of solutions by looking at the equation, you can solve the equation and interpret the results.] Show work or provide an explanation to support your answer choice. Equation Equation A: Answer Work or explanation to support answer One No Many solutions 3x-5=3x+1 solution solution Equation B: One No Many 3x+2x+6= 6x-5 solution solution solutions Equation C: Many solutions One No 2(x-4) =2x-8 solution solution 8. 9.
n d A bicycle manufacturer makes two models of bikes, a professional racing bike and a mountain bike. Profits average P1500 per mountain bike and P1200 per racing bike. Maximum total production possible is 1440 bikes per month. Consumer demand for the racing bike is no more than half the demand for the mountain bike. At least 400 mountain bikes per month must be made to satisfy a long term contract. How many of each bike should be made to maximize profit. What is the maximum profit?
Additional Algo 4-10 Integrated Work Clients are served in a process with two resources. The first resource has a capacity of 0.71 clients per hour. The capacity of the second resource is 0.5 clients per hour. The first resource has 2 workers and the second resource has 8 workers. Instruction: Round your answer to three decimal places. What is the capacity of the process if workers can now work at both resources and processing times do not change? clients per hour
i want Solution Part 1, 2,3
From 2000 through 2009, the population of State A grew more slowly than that of State B. Models that represent the populations of the two states are given by P = 37.5t + 6075 State A P = 168.2t + 5138 State B where P is the population (in thousands) and t represents the year, with t = 0 corresponding to 2000. Use the models to estimate when the population of State B first exceeded the population of State A. (Round your answer to the nearest year.)
A dietitian in a hospital is to arrange a special diet composed of three basic foods. The diet is to include exactly 340 units of calcium, 180 units of iron, and 400 units of vitamin A The number of units per ounce of each special ingredient for each of the foods is indicated in the table. Construct a Units per Ounce Food A Food B Food C Calcium 30 10 20 Iron 10 10 20 Vitamin A mathematical model to complete parts (A) through (C) below. Use Gauss-Jordan elimination to solve the model and then interpret the solution. 30 30 Construct a mathematical model for this situation. Let the first, second, and third equations represent calcium, iron, and vitamin A, respectively. Let x, represent the number of ounces of food A, x, represent tine number of ounces of food B, and x, represent the number of ounces of food C. - 2 * 3 = X, + X, + %3D (Type integers or decimais.) 20
Could you solve part (d) in the image
1. a. b. C. Find the general traffic pattern in the freeway network shown in the figure. (Flow rates are in cars/minute.) Describe the general traffic pattern when the road whose flow is x4 is closed. When x4=0, what is the minimum value of x₁? 40 x1 200 X4 YB Xz D 60 100
4. Sketch the graph of a non-linear model on the grid provided on the right and explain how you know it is NON-linear.
Q2. Pharmaceutical company producing a single product sold it through five agencies situated in different cities. All of sudden there rouse a demand for the product in another five cities that didn't agency of the company. The company is now facing the problem of deciding on how to assign the existing agencies in order to dispatch the product to needy cities in such a way that the travelling distance is minimized. The distance between the surplus and deficit cities in kilometer is given the following table. Surplus city Deficit cities Deficit cites a b d. e A1 160 130 115 190 200 B1 135 120 130 160 175 C1 140 110 125 170 185 D1 50 50 80 80 110 E1 55 35 80 80 105 Determine the optimum assignment schedule.

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