Industrial Engineering Linear Programming 1. Show & Sell can advertise its products on local radio and television (TV). The advertising budget islimited to P10,000 a month. Each minute of radio advertising costs P15 and each minute of TVcommercials P300. Show & Sell likes to advertise on radio at least twice as much as on TV. In themeantime, it is not practical to use more than 400 minutes of radio advertising a month. From pastexperience, advertising on TV is estimated to be 25 times as effective as on radio.a. How many minutes are required for radio advertising?b. How many minutes are required for TV advertising?c. Determine the optimum solution for two advertising.d. Determine the feasible region

according to question, we have to advertise on radio at least twice as much as on TV. let number of…

Answered: 1. Show & Sell can advertise its…

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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LINEAR ALGEBRA Least squares problems play a fundamental role in mathematical modelling of real life phenomena. In economics, geography, demography and sociology, an age dependency ratio is an age-population ratio of those typically not in the labor force (the dependent part ages 0 to 14 and 65+) to those typically in the labor force (the productive part ages 15 to 64). It is used to measure the pressure on the productive population. Consideration of the dependency ratio is essential for governments, economists, bankers, business, industry, universities and all other major economic segments which can benefit from understanding the impacts of changes in population structure. A low dependency ratio means that there are sufficient people working who can support the dependent population. A lower ratio could allow for better pensions and better health care for citizens. A higher ratio indicates more financial stress on working people and possible political instability. Below are age…
Linear Algebra: Use the simplex tableau to solve the linear programming problem: Maximize f = 9x + 4y Where 3x + 4y </=48 2x + y </= 17 3x + y </= 24 x>/=0, y>/=0
TOPIC: Linear programming One company makes and sells two different models of tools Hammers and shovels. Its manufacture requires a manual work of 20 minutes for the hammers and 30 minutes for the shovels; and a machine work of 10 minutes for hammers and 10 minutes for shovels. 100 hours per month are available for manual work and 80 hours per month for the machine. Knowing that the profit per unit is 30 and 80 pesos for hammers and shovels, respectively, plan the production to obtain the maximum profit.
Linear Programming Problem A manufacturer of three models of tote bag must determine the production plan for the next quarter. The specifics for each model are shown in the following table. Model Revenue ($ per item) Cutting (hours per item) Sewing (hours per item) Packing (hours per item) A $8.75 .10 .15 .20 B $10.50 .15 .12 .20 C $11.50 .20 .18 .20 Time available in the three production departments are: Cutting 450 hours, Sewing 550 hours, Packing 450 hours. Based on market research, the company wants to make at least 300 model A’s, 400 model B’s and 250 model C’s but no more than 1200 of any one model Costs in each department are: Cutting $11.00 per hour, Sewing $12.50 per hour, Packing $9.25 per hour Write the Linear Programming formulation for this problem to help determine the best production mix of the three models that will maximize profit.
Finite Math - Solve Linear Program Problems Graphically
©Common Core Performance Assessment County Fair At the county fair, animals are judged for the quality of their breeding and health. The animal pens are arranged in an array, with one animal in each pen. A barn can hold at most 10 rows of pens and at most 6 pens in each row, with room for people to walk around them. What different ways can the planners of the county fair arrange the pens for the horses and cows in the same barn? 4. MP.2 Reasoning How do the quantities given in the problem relate to each other? 22 cows 5. MP.1 Make Sense and Persevere What steps do you need to do first? Explain. When yo you find an for solving can be simi 6. MP.4 Model with Math What are all the factor pairs for the sum of the horses and cows? Represent the factors with a diagram to show how you found all the factor pairs. 7. MP.6 Be Precise What are all the different ways the planners can arrange the pens for the horses and cows in the barn?
A furniture factory receives a daily shipment of 50 boards of oak and 60 boards of maple, which they use to make cabinets and tables. Each cabinet uses two oak boards and two maple boards and yields a profit of $80. Each table uses two oak boards and three maple boards and yields a profit of $100. How many cabinets and tables should the factory make daily to maximize profit? Number of cabinets _______ Number of tables _________ max. profit ___________
MENU No calculators, and no electronic devices, other than the computer SOUND VOL GUIDE D PAGE LIST FAV 4 7 8 9 CH FLASHBK Question 9 \ The profit made from the sale of a cars can be modele by p(x) = -20x² +1200x - 39, 000, where p(x) is the profit in dollars and x is the number of cars sold. How many cars must be sold to maximize profit? U TU LOW O 90 O 30 O 180 O 900
Subject is linear programming using geometric approach I have to find where the objective function that achieves the minimum: 1/2x+3/4y Subject to: 2x+2y>(or equal to) 8 3x+5y>(or equal to) 16 x>(or equal to) 0 y>(or equal to) 0
Subject is linear programming using geometric approach I have to find where the objective function that achieves the maximum: objective function: x+2y subject to: y<(And equal to) -x+100 y>(and equal to) 1/3x+20 y<(And equal to) x
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