Sunshine Dish Cleaners (SDC) manufactures and sells the M108 model dishwasher, Data for the total Cost...

  

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Sunshine Dish Cleaners (SDC) manufactures and sells the M108 model dishwasher, Data for the total Cost (in red) and total Revenue (in blue) associated with the production and sales of these dishwashers is given in the applet above, where x is the number of dishwashers produced and sold. Use the applet to answer the following questions. Notice there is an input box for x and the coordinates for points C and R are given. Note: You may use a negative value for profit when you want to represent a net loss for SDC. (a) When SDC manufactures and sells 934 dishwashers, they incur total production costs of $ revenue from selling the dishwashers. This means the profit from producing and selling 934 dishwashers is $ (b) When SDC manufactures and sells 391 dishwashers, they incur total production costs of $ revenue from selling the dishwashers. This means the profit from producing and selling 391 dishwashers is $ (c) SDC's fixed costs are $ This information is determined by ??? and generate $ (d) To find the number of dishwashers that SDC should sell in order to break-even, we start by finding the point where ??? the graph above, this is found using ??? The exact x-coordinate of this point is and the total revenue would be $ the graph indicates that the total of production costs would be $ profit is equal to $ and generate $ However, this is not possible, since SDC cannot sell a fraction of a dishwasher. Therefore, SDC will break-even when they manufacture and sell their revenue will be $ If we round down, then we would have SDC manufacture and sell exactly and the total revenue would be $ meaning SDC's total net profit would be $ break even since the profit is still negative (there is a net loss). Thus, rounding down is incorrect. and their profit will be $ dishwashers. The total production costs would be $ This does not dishwashers. In this case, SDC's total production costs will be $ in In For that x value, meaning the i in 9000004 800000 700000 600000 500000 400000 300000 200000 100000 -200-100 0 -100000 -200000 300000 -400000 Y O R I= (674.09, 367828) X = 200 Revenue 100 200 300 400 500 600 700 800 900 1000 1100 1200 1300 1400 1500 1600 1700 1800 R=(200, 109133.2) C = (200, 250254.61) x Cost Sunshine Dish Cleaners (SDC) manufactures and sells the M108 model dishwasher, Data for the total Cost (in red) and total Revenue (in blue) associated with the production and sales of these dishwashers is given in the applet above, where x is the number of dishwashers produced and sold. Use the applet to answer the following questions. Notice there is an input box for x and the coordinates for points C and R are given. Note: You may use a negative value for profit when you want to represent a net loss for SDC. (a) When SDC manufactures and sells 934 dishwashers, they incur total production costs of $ revenue from selling the dishwashers. This means the profit from producing and selling 934 dishwashers is $ (b) When SDC manufactures and sells 391 dishwashers, they incur total production costs of $ revenue from selling the dishwashers. This means the profit from producing and selling 391 dishwashers is $ (c) SDC's fixed costs are $ This information is determined by ??? and generate $ (d) To find the number of dishwashers that SDC should sell in order to break-even, we start by finding the point where ??? the graph above, this is found using ??? The exact x-coordinate of this point is and the total revenue would be $ the graph indicates that the total of production costs would be $ profit is equal to $ and generate $ However, this is not possible, since SDC cannot sell a fraction of a dishwasher. Therefore, SDC will break-even when they manufacture and sell their revenue will be $ If we round down, then we would have SDC manufacture and sell exactly and the total revenue would be $ meaning SDC's total net profit would be $ break even since the profit is still negative (there is a net loss). Thus, rounding down is incorrect. and their profit will be $ dishwashers. The total production costs would be $ This does not dishwashers. In this case, SDC's total production costs will be $ in In For that x value, meaning the i in 9000004 800000 700000 600000 500000 400000 300000 200000 100000 -200-100 0 -100000 -200000 300000 -400000 Y O R I= (674.09, 367828) X = 200 Revenue 100 200 300 400 500 600 700 800 900 1000 1100 1200 1300 1400 1500 1600 1700 1800 R=(200, 109133.2) C = (200, 250254.61) x Cost

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a When SDC manufactures and sells 934 dishwashers they incur total production costs of 5 and generat... View the full answer