Question: management science - I need the answer asap also i need the answer for this answer please asap A manufacturer of two products (Widgets and

management science - I need the answer asap
management science - I need the answer asap also
also i need the answer for this
management science - I need the answer asap also
answer please asap
management science - I need the answer asap also
A manufacturer of two products (Widgets and Gadgets) makes a profit of $140 for each widget sold and $170 for each gadget sold. However, production of these products generates hazardous waste charges at the rate of 13 (where Wis the number of Widgets produced) and 364 (where G is the number of Gadgets produced). The manufacturer has ample supplies of all raw materials and can sell all the Widgets and Gadgets it produces. The firm has sufficient capacity to produce any realistic quantity of both products. What is the optimal quantity of each product to produce? (Round your answers to 1 decimal place.) Widgets and Gadgets What is the maximum profit the manufacturer can earn? (Round your answer to 2 decimal places.) Maximum profit Use Evolutionary Solver to solve this non-linear program Max 3x2 + 0.35y) - 2." S.L. 4 SXS 18 4 sys 18 4s zs 19 What are the optimal values of x,y and 2? (Round your answers to nearest whole number.) Optimal values x 18 18 y z 19 What is the optimal value of the objective function? Use your rounded answers for x,yand Z. (Round your answer to 2 decimal places.) Optimal value A firm offers three different prices on its products, depending upon the quantity purchased. Since available resources are limited, the firm would like to prepare an optimal production plan to maximize profits. Product 1 has the following profitability: $17 each for the first 85 units, $16 each for units 86-170, and $15 for each unit over 170. Product 2's profitability is $13 each for the first 60 units, $12 each for units 61-120, and $11 each for each unit over 120. The products each require 3 raw materials to produce (see table below for usages and available quantities). Raw Material A Product 1 usage (pounds Product 2 usage (pounds per unit) per unit) 6 4 10 15 15 10 Available Quantity (pounds) 2,500 2,200 1,600 Use separable programming to find the optimal production plan. (Leave no cells blank - be certain to enter "o" wherever required. Round the first two answers (units of Product 1 and 2) to the nearest whole number. Round the total profit answer to 2 decimal places and use unrounded unit quantities to compute it.) units of Product 1 and units of Product 2 The total profit from this plan will be

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