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- 1. Without using Lagrange Multipliers, find three positive numbers whose sum is 100 and whose product is a maximum.The cost of producing a particular type of auto- mobile in four different countries is shown in the table below: Number of Fixed cost cars produced Total Variable cost (Ksh. 0,000) Country (Ksh. 0,000) Japan 6. 100 140 India 9. 30 150 China 15 120 330 Germany 12 200 160 Which country has the lowest average cost of productionWhy does the process of Lagrange multipliers work for finding extrema? Please answer this question in details.
- Fundamentals of Biostatistics | (8th Edition) 0 MAKANAN Chapter 10, Problem 17P 10.18 Problem Bookmark Show all steps: ON The conventions of cardiac echocardiography are derived from comprehensive studies performed by technicians and cardiologists. Traditionally, patients are positioned supine (i.e., lying on their back), although there is no evidence to support this practice. Clinicians in the emergency department (ED) are sometimes faced with acutely ill patients who cannot tolerate the supine position. For this reason, a study is planned to compare ultrasound studies performed while a patient is supine vs. while a patient is upright. Patients 218 years of age who present to the ED with chest pain or shortness of breath and consent to the study will be enrolled. Each patient will receive two ultrasound studies, one in the supine position and one in the upright position. The order of administration of the two studies will be at random. Readers will review the images in a blinded…Can I get some assistance with this coordinatization problem?5. The equation(s) required for applying the least squares method in the computation of fixed and variable production costs could be expressed as A. Exy = ax + b Ex? y = a + bx? Exy = na + b Ex C. Ey = na + b Ex D. Exy = a£x + b Ex? Ey = na + bEx В.
- Suppose that you have two products, (Product 1 and 2), which can be produced in one of two plants (Plant 1 and 2). The corresponding unit processing times of each product on each plant, and their unit costs are given. Each plant has a minimum working hour limit, as shown in the table below.Decision variables for the problem are defined as x: number of product 1 produced, and y:number of product 2 produced. Formulated the problem as an LP minimizing total cost and solve it by graphical method. Explicitly show the isocost lines, the intersection of the costraints and the optimal solution on the graph. Then, according to your graph, answer the following questions.(a) What is the shadow price of the Constraint 1(Plant 1 Constraint)? Compute and show on graph.(b) What is the shadow price of the Constraint 2(Plant2 Constraint)? Compute and show on graph.(c) What is the reduced cost of x? (How much should the objective function coefficient of x reduced from 6 for it to become nonzero in the…Cc.cuny.edu/webwork2/tren/calculus1-1s/8/?effectiveUser3D23854176&user%3D23854176&key3DEHTgmbRnJOKDSgWIRY269WmfvCHyoeya be Maps Translate MAA MATHEMATICAL ASSOCIATION OF AMERICA webwork / tren / calculus1-1s /8 calculus1-1s: Problem 8 Previous Problem Problem List Next Problem The point P(3, 18) lies on the curve y = 1 +I+6. If Q is the point (z, 1? +I+6), find the slope of the secant line PQ for the following values of r. If z = 3.1, the slope of PQ is: and if z = 3.01., the slope of PQ is: and if z = 2.9, the slope of PQ is: and if z = 2.99, the slope of PQ is: Based on the above results, guess the slope of the tangent line to the curve at P(3, 18). Note: You can earn partial credit on this problem. Preview My Answers Submit Answers You have attempted this problem 0 times. You have unlimited attempts remaining. Email InstructorFundamentals of Biostatistics chapter 4 problem 4.32