3.Show the starting solution for the following problem using the threemethods:134Supply100504015020014035801400270606520010085709015013020047020100110300951058090300Demand200400250350200Using the VAM initial solution, apply the transportation algorithm to find theoptimal solution that minimizes the transportation cost.

Answered: Image /qna-images/answer/603ef4ec-69be-4b52-a870-de9f1dbf5acc.jpg

3. Show the starting solution for the following problem using the three methods: 1 3 4 Supply 1 100 150 200 140 35 400 50 70 60 65 80 200 40 70 90 100 85 150 130 200 4 20 100 110 300 5 95 105 70 80 90 300 Demand 200 400 250 350 200 Using the VAM initial solution, apply the transportation algorithm to find the optimal solution that minimizes the transportation cost.

3. Show the starting solution for the following problem using the three methods: 1 3 4 Supply 1 100 150 200 140 35 400 50 70 60 65 80 200 40 70 90 100 85 150 130 200 4 20 100 110 300 5 95 105 70 80 90 300 Demand 200 400 250 350 200 Using the VAM initial solution, apply the transportation algorithm to find the optimal solution that minimizes the transportation cost.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

See similar textbooks

Similar questions

Consider the following linear program: maximize subject to Show Transcribed Text 3x1 + x2 + 4x3 1+3x2 + x3 ≤ 5 1 + 2x2 + 2x3 ≤7 21, 22, 23 20 (a). What is the corresponding dual problem? (b). Solve the dual problem graphically. (c). Use complementarity conditions for the primal-dual pair to solve the primal problem. If solving problems need MATLAB or Python, plz show me the Code that would help me a lot!!
In solving a problem where 100 different products (100 real variables) are produced using just two resources (2 slack variables), then the combination that will yield the optimal profis A. to produce all 100 products if both resources are used to full capacity. B. to produce, at most 2 products. C. none of the choices are correct. D. to produce only one product.
min z = x, +2x, 2 X; +x, 29 X, +5x, 215 2x, +x, <16 s.t. X,, X2 , X3 2 0 Given the above linear programming model. Find the optimal solution by using Big M method.
Consider the following minimum problem: Minimize: C = 2x₁ + 3x₂ Subject to the constraints: x1 + x₂ > 2 2x1 + 3x₂ ≥ 6 x1 ≥ 0 x₂ > 0 Write the dual problem for the above minimum problem by selecting the appropriate number for each blank box shown below (Do not solve the dual problem). Y₁+ [Select] P [Select] = [Select] [Select] Y₁ ≥ 0 Minimum value of C = Value of 1 = Y2 ≥ 0 Value of 2 = Subject to the constraints: 3x1 + x₂ ≥ 6 -4x1 + 2x₂ ≥ 2 x₁ ≥0 X₂ ≥0 Use the simplex method to solve the following minimum problem on your own paper. Then, using your final tableau, enter the answer in each relevant box provided below. Minimize: C = 3x₁ +4x2 Subject to the following constraints: 2x1 + x₂ > 2 2x1 + x₂ ≥ 6 x₁ ≥ 0 ; x₂ > 0 x1 = Y₁+ X2 = Yı+ C = [Select] [Select] Use the simplex method and the Duality Principle to solve the following minimum problem: Minimize: C = 2x1 + 2x₂ Y2 Y22 y2 ≤ 3 and using your final tableau answer the questions below by entering the correct answer in each blank box.…
Consider the following minimum problem (see image below) Write the dual problem for the above minimum problem by selecting the appropriate number for each blank box shown below (Do not solve the dual problem).
Solve the following linear programs (LPs) using the simplex algorithm. • For each tableau you obtain, write the associated BFS and its objective value. • For each LP, find the complete optimal solution set and write it using appropriate mathematical notation. Use only the information in the tableaux to justify your answer. maximize z(x1, x2, x3) = subject to -2x1 + 4.x3 + 2.x3 0
A company has $19,310 avallable per month for advertlsing. Newspaper ads cost $160 each and can't run more than 22 times per month. Radio ads cost $620 each and can't run more than 31 times per month at this price. Each newspaper ad reaches 6500 potential customers, and each radio ad reaches 7700 potential customers. The company wants to maximize the number of ad exposures to potential customers. Use n for number of Newspaper advertisements and r for number of Radio advertisements. Maximize P = subject to 22 < 31 < $19, 310 Enter the solution below. If needed, round ads to 1 decimal palace and group exposure to the
Solve the linear programming problem in the attached image (excel solver or simplex tableau). Here x3 is unrestricted, so we have to take: x3=(x’3-x”3), also introduce slack and artificial variables.
Food item 1 has 11 units of nutrient 1, 275 units of nutrient 2, and 17units of nutrient 3. Food item 2 has 2 units of nutrient 1, 875 units of nutrient 2, and4 units of nutrient 3. A human desires a constraint of at most 15 units of nutrient 1and 700 units of nutrient 2 among these two food items. How much of each food itemwould maximize the value of nutrient 3?
consider the production scheduling problem of the perfume polly named after a famous celebrity. the manufacturer of the perfume must plan production for the first four months of the year and anticipates a demand of 4000, 5000, 6000, and 4500 gallons in january, february, march, and april, respectively. at the beginning of the year the company has an inventory of 2000 gallons. the company is planning on issuing a new and improved perfume called pollygone in may, so that all polly produced must be sold by the end of april. assume that the production cost for january and february is $5 per gallon and this will rise to $5.5 per gallon in march and april. the company can hold any amount produced in a certain month over to the next month at an inventory cost of $1 per unit. formulate a linear optimization model that will minimize the costs incurred in meeting the demand for polly in the period january through april. assume for simplicity that any amount produced in a given month may be used…
Solve the following Linear Programming (LP) models using the graphical method Min z = 7x1 + 4x2 s.t. 2x1 + x₂ ≥ 11 x1 + x₂ ≤ 10 x1 + 4x₂ ≥ 16 x1 + 3x2 ≥ 24 x1, x2 > 0
Use a graphing calculator or a computer program for the simplex method to solve this linear programming problem. S1 $2 X4 .625 1 0 .5 .375 0 1 0 0 0 0 X1 0 0 1 X2 X3 0 .375 .75 .25 125 0 -105-80 -75 - 65 S3 = 0 530 0 630 1 280 0 0 The optimal solution X₁ = ‚ X₂ = ₁ ×3 = (Do not round until the final answer. Then round to the nearest integer as needed.) and X4 = produces the maximum value