Facebook.dl 3G12:06 PM42%KLinear Programming Applicati...Show the feasible region of the graph only andidentify the cornerpoints of the given problemDate of submission is until October 7 2019until 6:00Pm onlyFirst part (abstract)Graph and solve for the following linearprogramming.P 4x +6y-x yоxy27о2х + 5y <90ох,у 20First part (abstract)Graph and solve for the following linearprogramming.С%3 5х + 7у

From the given information the given set of inequalities are:

Answered: Facebook.dl 3G 12:06 PM 42% KLinear…

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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"Optimum point of a linear programming problem always lies on one of the corner points of the graph’s feasible region" Does this also apply to nonlinear programming ? If not Explain how to get a nonlinear programming answer (max , min) from a graph. Thanks #graphical_method_in_nonlinear_programming
(ii) Use the vertex and intercepts obtalneu 15(b). The demand function for a manufacturer's product is p =7.2 – 0.0045q where p is the price per unit and g is the number of units. Find the manufacturer's expected maximum revenue. (Write the final answer to questlon 15(b) In the box below, the value only) *Remember to upload the detailed step-by-step solution to question 15(a) in Part Il of the Exam. Answer: AGE FINISH ATTEMPT... ere to search acer Ser Lk 5 6 8. E R IGYH1
What is the exact calculator input on geogebra to get the graph? Please construct the graph and the constraints you substituted. Please don’t send the same exact answer as last time
en #3 Pg 13 (1-10) And Works X Tile=https://drive.google.com/uc?id%3D1CTEVTWK8MB4C_mgM7cZiHsSSPeOAZ10&export%3Ddownload&filename3DAttachment:%20PDF:% Jse the information given in each scenario to solve the problems. 8. A clothing store manager hires an advertising agency to help find new customers. The advertising agency is using social media to contact potential customers. The agency uses the equation y = 4 • 5" to estimate the number of people who will have been contacted %3D through social media after w weeks. Approximately how many people will have been contacted 1 after 8- weeks?
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I Download O Info Page < of 4 ZOOM + 3. Use the Simplex method to find the optimal solution to the problem below. Advertising: A department store has up to $22,000 to spend on television advertising for an upcoming sale. All ads will be placed with one television station. A 30-second ad on daytime TV costs $1,500 and is viewed by 12,000 potential customers. A 30- second ad on prime-time TV costs $2,000 and is viewed by 15,000 potential customers. And a 30-second ad on late-night TV costs $1,000 and is viewed by 10,000 potential customers. If the total number of ads placed cannot exceed 12, how many ads should be placed in each time period in order to maximize the number of potential customers? How many potential customers will see the ads? Please show me at least the following work: all decision variables, x1,x2...etc. and indicate what each variable represents - the objective function equation - the initial simplex matrix - the final solution matrix - the answers to the two questions…
Please explain stepwise. Please JUST FORMULATE (don't solve).
nts in Page 348 This theorem simplifies the job of finding an optimum value. First, graph the feasible region and find all corner points. Then test each point in the objective function. Finally, identify the corner point producing the optimum solution. With the theorem, the problem in Example 1 could have been solved by identifying the five corner points of Figure 7.16: (0, 1), (0, 2), (.5, 2.25), (2, 0), and (1, 0). Then, sub- stituting each of these points into the objective function z = 2x + 5y would identify the corner points that produce the maximum and minimum values of z. Corner Point (0, 1) (0, 2) (.5, 2.25) (2,0) (1, 0) 2(0)+ 5(1) = 5 2(0)+ 5(2) = 10 2(.5) + 5(2.25) = 12.25 2(2) + 5(0) = 4 2(1) + 5(0) = 2 Value of z = 2x + 5y 348 ■ (maximum) From these results, the corner point (.5, 2.25) yields the maximum value of 12.25 and the cor- ner point (1, 0) gives the minimum value of 2. These are the same values found earlier. A summary of the steps for solving a linear programming…
What are the Constraints for this problem
73,74,75,76
Min Z = 12X1 + 18X2 + 8X3 5X1 + 8X2 +9X2 >= 18 9X1 + 15X2 + 12X3 >= 36 10X1 + 15X2 + 12X3 >= 45 X1, X2, X3 >= 0 Look for the Optimal Solution

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