Hungarian algorithm to solve the following assignment problem. Clearly state the minimum costassignment and the corresponding cost.A1A2A3A4A5J1J₂8 531735642J39685776853J565432

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Answered: assignment and the corresponding cost.…

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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Help needed asap please! Discrete Mathematics given five workers with five tasks with the constraints that Worker 1 cannot do task 1, worker 2 cannot do task 5, worker 3 cannot do tasks 2 and 3, worker 4 cannot do task 1 and 5, and worker 5 cannot do tasks 3 and 4. compute the rook polynomial and use it to compute the number of feasible assignments.
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Suppose that the method for solving assignment problem was used and it has reached the table below: Expert W Expert X Expert Y Expert Z Project A Project B 0 200 100 100 100 To make an optimal assignment of projects, we subtract _______________ from the cells that are not crossed out and add this same value to the cells that are crossed out
: Weighted Average Professor Cramer determines a final grade based on attendance, two papers, three major tests, and a final exam. Each of these activities has a total of 100 possible points. However, the activities carry different weights. Attendance is worth 5%, each paper is worth8% , each test is worth 15% , and the final is worth 34%. What is the average for a student with 92 on attendance, 73 on the first paper, 81 on the second paper, 85 on test 1, 87 on test 2, 83 on test 3, and 90 on the final exam? Compute the average for a student with the above scores on the papers, tests, and final exam, but with a score of only 20 on attendance.
IN OCTAVE Use Jacobi's algorithm to solve the following system of equations witha tolerance es =5%
Use simplex algorithm to solve the following question. Max 80x1+20x2+20x3 s.t. 10x1+4x2+x3≤50 6x1+2x2+3x3≤24 10x1+4x2+2x3≤18 x1,x2,x3≥0
Learning Target N2 (Core): I can perform back-substitution in the Euclidean Algorithm to write the the greatest common divisor of a and b as in Bézout's Lemma, gcd(a, b) =as + bt, noting the + between the terms with a, b, s, te Z Use the Euclidean Algorithm with back-substitution to find the gcd (a, b) and then write ged(a, b) = as+bt, noting the between the terms with a, b, s, t € Z. 1. a 36, b= 15. The answer is 3 = 36 (-2) +15 (5), now show the work. 2. a = 567, b = 1234. The answer is 1= 567 (37) +1234(-17), now show the work. I
kindly answer it
92 CHAPTER 3 The Mathematics of Sharing 13. Karla and five other friends jointly buy the chocolate- strawberry-vanilla cake shown in Fig. 3-18(a) for $30 and plan to divide the cake fairly among themselves. After much discussion, the cake is divided into the six equal-sized slices S1, S2, ..., S6 shown in Fig. 3-18(b). Suppose that Karla values strawberry cake twice as much as vanilla cake and chocolate cake three times as much as vanilla cake. (a) Find the dollar value to Karla of each of the slices s1 through s6. (b) Which of the slices s1 through s6 are fair shares to Karla? S1 S5 S2 S4 S3 (a) (b) Figure 3-18
A manufacturer produces three OF plastic Fixtures. The fime tequired for molding, trimmingbelow and giden In the Jare given in hoursper is ging table dozen fixfures). Process Type A Type B Typec 3/2 total tume aualable 1200 4600 Moldng Trimming Packaging 2 2/3 2/3 /3 /2 /2 2400 Profit RI6 RIS o Formula te an linear Programming Pro blem Convert the problem to Stardard form Use the Simplex table au method to Find the Optinal solution Program problem fo fhe linear
Mathmatical operation research

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assignment and the corresponding cost. tigarian algorithm to solve the following assignment problem. Clearly state the minimum cost A₁ A2 A3 A4 A5 J₁ J₂ J3 JA J5 8 5 9 7 6 3 1 6 6 5 7 3 8 5 6 5 4 2 7 8 5 3 4 3 2