A company produces four combinations of mixed vegetables that sell in 1-kg packages. Italian style combines 0.4 kg of zucchini, 0.2 of broccoli, and 0.4 of carrots. French style combines 0.4 kg of broccoli, 0.3 of carrots, and 0.3 of cauliflower. Oriental style combines 0.2 kg of zucchini, 0.3 of broccoli, 0.2 of carrots, and 0.3 of cauliflower. The Combo style combines 0.5 kg of broccoli and 0.5 kg of cauliflower. The company has a stock of 17,600 kg of zucchini, 40,500 kg of broccoli, 22,100 kg of carrots, and 35,800 kg of cauliflower. How many packages of each style should it prepare to use up existing supplies? Write a linear system of equations. The number of packages of Italian style is w, the number of packages of French style is x, the number of packages of Oriental style is y, and the number of packages of Combo style is z. Choose the correct answer below. A. 0.3x+0.3y+0.5z = 40,500 0.4w+0.2y=22,100 0.2w+0.4x+0.3y + 0.5z = 35,800 0.3x+0.3y 17,600 C c. 0.2w+0.4x+0.3y+0.5z = 40,500 0.4w+0.3x+0.2y = 22,100 0.3x+0.3y+0.5z = 35,800 0.4w+0.2y = 17,600 OB. 0.2w +0.4x +0.3y+0.5z = 22,100 0.4w+0.3x+0.2y = 40,500 0.3x+0.3y+0.5z = 17,600 0.4w+0.2y=35,800 OD. 0.2w+0.4x+0.3y+0.5z = 40,500 0.3x +0.2y=22,100 0.3x+0.3y=35,800 0.4w+0.2y = 17,600 The company should prepare packages of Italian style, packages of French style, packages of Oriental style, and (Simplify your answers.) packages of Combo style.