A bakery makes Jumbo biscuits and Regular biscuits. The bakery is limited to: a. The oven...

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A bakery makes Jumbo biscuits and Regular biscuits. The bakeryis limited to: a. The oven can bake at most 150 biscuits per day.b. Each jumbo biscuit requires 2oz of flour and each regularbiscuit requires 1oz of flour. The bakery has 200oz of flouravailable per day. c. Due to cooking time constraints, the totalnumber of regular biscuits cannot exceed 130 d. Due to cooking timeconstraints, the total number of jumbo biscuits cannot exceed 70.The revenue from each jumbo biscuit sold is $1, and the revenuefrom each regular biscuit sold is $0.65. The cost to make eachjumbo biscuit is $0.20, and the cost to make each regular biscuitis $0.15. A. Let x be the number of Regular biscuits and y thenumber of Jumbo biscuits. Write an inequality for the limitationsa, b, c, and d. a. b. c. d. B. The bakery cannot produce less thanzero of either type of biscuit either. Write an inequality for eachtype of biscuit that describes the minimum number of each type ofbiscuit. e. f. C. Can the bakery produce 20 regular biscuits and 80jumbo biscuits? If not, explain which limitations are violated. D.Can the bakery produce 124 regular biscuits and 32 jumbo biscuits?If not, explain which limitations are violated. E. Can the bakeryproduce 80 regular biscuits and 50 jumbo biscuits? If not, explainwhich limitations are violated. F. Can the bakery produce 115regular biscuits and 61 jumbo biscuits? If not, explain whichlimitations are violated. G. Graph the system of 6 inequalities(from questions 1 and 2 above) and shade the area that shows the“feasible solutions”, that is, the possible combinations of Regularand Jumbo biscuits. The maximum and minimum profit will occur atone of the intersections bordering the feasible zone. H. Find allthe feasible intersections of limitations as ordered pairs. I.Write an equation for the profit for the two types of biscuits andfind the combination of Regular and Jumbo biscuits that producesthe maximum profit. a. Profit Equation: b. Maximum Profit is:

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