Q5/ by using Graphical Method todetermine the optimal value of X1 & X2that maximize value of Z. Max Z=5X1+7X2.Subject to:X1+X2 <=410X1+7X2<=35WhereX1, X2 >=0

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Answered: Q5/ by using Graphical Method to…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Create a curve that uses a quadratic parametric approach with three interpolated control points. The equations which describe the curve are: $$f_x(u) = c_0 u^2 + c_1 u + c_2 $$ and $$f_y(u) = c_3 u^2 + c_4 u + c_5 $$ where $u$ ranges from 0.0 to 1.0. The first control point $$p_0$$ is for $u=0$, the second $p_1$ for $u=0.5$, and the third for $p_2$ and at $u=1.0$. Modify the code to implement your solution. It is sufficient for this task to get the program working with three control points, but you are most welcome to attempt a solution that works on four or more. Code: import java.awt.Graphics2D; import java.awt.geom.Ellipse2D; import java.awt.geom.Path2D; import java.awt.geom.Point2D; import javax.swing.JFrame; import javax.swing.JTabbedPane; import javax.swing.SwingUtilities; public class DotToDotDemo implements Runnable { /** * DotToDotDemo - A demo which draws dots between points to form a curve. * Eric McCreath 2015, 2019 - GPL * Modified by Matthew Aitchison 2022. */ JFrame…
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The tableau is not optimal for either maximization or a minimization problem. Thus, when a nonbasic variable enters the solution it can either increase or decrease Z or leave it unchanged, depending on the parameters of the entering nonbasic variable. Basic Z 0 -5 0 4 -1 -10 0 0 598 0 3 0 -2 -3 -1 5 1 12 0 1 1 3 1 0 3 0 6 1 -1 0 0 6 -4 0 0 0 Categorize the variables as basic and nonbasic and provide the current values of all the variables. AP [8] Assuming that the problem is of the maximization type, identify the nonbasic variables that have the potential to improve the value of If each such variable enters the basic solution, determine the associated leaving…
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Your score of PDS Lab is determined as follows: Final Score (T) = Marks obtained (M) X Attendance weight (W) Attendance weight (W) = no of classes attended (N) / Total number of classes conducted (K) Then your grade is decided as follows: T >= 90 è Grade = EX T >= 80 and T < 89 è Grade = A T >= 70 and T< 79 è Grade = B T > = 60 and T < 69 è Grade = C T > = 50 and T < 59 è Grade = D T > = 40 and T < 49 è Grade = P T < 40 è Grade = F Read the values of M, N and K such that M is between 0 and 100; N < = K and print Final score and Grade in the following format: Final Score = Grade is Language: C
Given: A %3D (1, 2},В %3 {х, у, z}, and C = {3, 4} then A x B x C is: {(1,х,3), (1,х,4) ,(2,х,3),(2,х,4),(1,у,3), (1,у.4),(2.y,3), (2,у,4),(1,z,3)(1,z,4), (2,2,3),(2,z,4)} {(1,х,3), (1,х,4) ,(2,х,3),(2,җ,4),(1,у,3), О 1,у,4).(2,y,3), (1,z,3)(1,z,4),(2,z,3), (2,z,4)} O skip {(1,х,3), (1,х,4) ,(2,х,3), (2,x,4), (1,у,3), (1,у,4),(2,у,3),(2,у,4).(1,z,3),(2,z,3), (2,z,4)}
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Q5/ by using Graphical Method to determine the optimal value of X1 & X2 that maximize value of Z. Max Z=5X1 + 7X2. Subject to: X1+X2 <=4 10X1+7X2<=35 Where X1, X2 >=0