please refer to question 5. thanks!

6. For Problem 50: a. How much labor and wood will be unused if the optimal numbers of chairs and tables are produced? b. Explain the effect on the optimal solution of changing the profit on a table from $100 to $500. b. Solve this model by using graphical analysis. 5. The Pinewood Furniture Company produces chairs and tables from two resources-labor and wood. The company has 80 hours of labor and 36 board-ft of wood available each day. Demand for chairs is limited to 6 per day. Each chair requires 8 hours of labor and 2 board-ft of wood, whereas a table requires 10 hours of labor and 6 board-ft. of wood. The profit derived from each chair is $400 and from each table, $100. The company wants to determine the number of chairs and tables to produce each day in order to maximize profit a. Formulate a linear programming model for this problem. b. Solve this model by using graphical analysis. > 6. For Problem 50 a. How much labor and wood will be unused if the optimal numbers of chairs and tables are produced? b. Explain the effect on the optimal solution of changing the profit on a table from $100 to $500. > 7. The Crumb and Custard Bakery makes coffee cakes and Danish pastries in large pans. The main ingredients are flour and sugar. There are 25 pounds of flour and 16 pounds of sugar available, and the demand for coffee cakes is 5. Five pounds of flour and 2 pounds of sugar are required to make a pan of coffee cakes, and 5 pounds of flour and 4 pounds of sugar are required to make a pan of Danish. A pan of coffee cakes has a profit of $1, and a pan of Danish has a profit of $5. Determine the number of pans of cakes and Danish to produce each day so that profit will be maximized. a. Formulate a linear programming model for this problem. b. Solve this model by using graphical analysis. > 8. In Problem 70. how much flour and sugar will be left unused if the optimal numbers of cakes and Danish are baked? 9. Solve the following linear programming model graphically: maximize Z = 3x1 + 6x2 We've updated our read aloud featurel subject to Give it a try here. 6. For Problem 50: a. How much labor and wood will be unused if the optimal numbers of chairs and tables are produced? b. Explain the effect on the optimal solution of changing the profit on a table from $100 to $500. b. Solve this model by using graphical analysis. 5. The Pinewood Furniture Company produces chairs and tables from two resources-labor and wood. The company has 80 hours of labor and 36 board-ft of wood available each day. Demand for chairs is limited to 6 per day. Each chair requires 8 hours of labor and 2 board-ft of wood, whereas a table requires 10 hours of labor and 6 board-ft. of wood. The profit derived from each chair is $400 and from each table, $100. The company wants to determine the number of chairs and tables to produce each day in order to maximize profit a. Formulate a linear programming model for this problem. b. Solve this model by using graphical analysis. > 6. For Problem 50 a. How much labor and wood will be unused if the optimal numbers of chairs and tables are produced? b. Explain the effect on the optimal solution of changing the profit on a table from $100 to $500. > 7. The Crumb and Custard Bakery makes coffee cakes and Danish pastries in large pans. The main ingredients are flour and sugar. There are 25 pounds of flour and 16 pounds of sugar available, and the demand for coffee cakes is 5. Five pounds of flour and 2 pounds of sugar are required to make a pan of coffee cakes, and 5 pounds of flour and 4 pounds of sugar are required to make a pan of Danish. A pan of coffee cakes has a profit of $1, and a pan of Danish has a profit of $5. Determine the number of pans of cakes and Danish to produce each day so that profit will be maximized. a. Formulate a linear programming model for this problem. b. Solve this model by using graphical analysis. > 8. In Problem 70. how much flour and sugar will be left unused if the optimal numbers of cakes and Danish are baked? 9. Solve the following linear programming model graphically: maximize Z = 3x1 + 6x2 We've updated our read aloud featurel subject to Give it a try here