Resource allocation. A coffee manufacturer uses Colombian and Brazilian coffee beans to produce two blends, robust and mild. A pound of the robust blend requires 12 ounces of Colombian beans and 4 ounces of Brazilian beans. A pound of the mild blend requires 6 ounces of Colombian beans and 10 ounces of Brazilian beans. Coffee is shipped in 99-pound burlap bags. The company has 51 bags of Colombian beans and 27 bags of Brazilian beans on hand. How many pounds of each blend should they produce in order to use all the available beans? Robust = Ibs Mild = Ibs (Round each answer to the nearest pound.)Suppose that the supply:' and demand equations for printed Tshirts for a particular week are given as follows. where p is the prioe in dollars and q is the quantity in hundreds. p = (3.5:; + 4 Price-suppiyequaon p = -1.3q + 13 Price-demand equation Answer parts {A} through (D) below. {A} Find the supply and demand {to the nearest unit) if T-shirts are $5 each. To use the price-supply and pricedemand equations to nd the requested mantities, substitute $6 for E The number of units supplied or demanded will be given by El Suppose that the supply an : for printed T-shirts for a particular week are given as follows, where p is the price in dollars and q is the quantity in hundreds. p = 0.5q + 4 P on 100 p = - 1.3q + 13 ition Answer parts (A) through (C q x 100. p x 100. (A) Find the supply and den q unit) if T-shirts are $6 each. 100 To use the price-supply and itions to find the requested quantities, substitute $6 for The number of units supplied or demanded will be given byA small plant manufactures riding lawn mowers. The plant has fixed costs (leases, insurance, and so on) of $27,000 per day and variable costs (labor, materials, and so on) of $1,300 per unit produced. The mowers are sold for $1,600 each. The cost and revenue equations are shown below where x is the total number of mowers produced and sold each day, and the daily costs and revenue are in y = 27,000 + 1,300x Cost equation dollars. Complete parts (A) and (B). y = 1,600x Revenue equation (A) How many units must be manufactured and sold each day for the company to break even? X = riding lawn mowers