A manufacturer of two products (Widgets and Gadgets) makes a profit of $110 for each widget sold and $120 for each gadget sold. However, production of these products generates hazardous waste charges at the rate of 1 (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

From the data given compute the sales price for each product T and O. From the data given compute variable cost per unit for each product T and O.   Letter Co. produces and sells two products, T and O. It manufactures these products in separate factories and markets them through different channels. They have no shared costs. This year, the company sold 50,000 units of each product. Sales and costs for each product follow.

kindly answer items (d) and (e)

Jim's Camera shop sells two high-end cameras, the Sky Eagle and Horizon. The demands for these two cameras are as follows: D = demand for the Sky Eagle, Ps is the selling price of the Sky Eagle, D is the demand for the Horizon, and PH is the selling price of the Horizon. Ds = 223 -0.60PS +/0.35PH DH = 273 +0.10PS - 0.64PH The store wishes to determine the selling price that maximizes revenue for these two products. Develop the revenue function for these two models. (Enter your answer in terms of P and P.) revenue = Find the prices that maximize revenue. (Round your answers to two decimal places.) (PS, PH) =