Help please!! When Julia sells baked goods, she can make a profit of $1.45 per dozen cookies and $4 for a loaf of banana bread. With this information, you can use the graph you constructed of the linear inequality for flour to determine the most profitable use of flour. By examining the vertices of the triangle formed, you can search for the optimal profit for Julia’s bakery.

Question 1- First find the coordinates for the three corners of the triangle formed by your inequality graph. What does each represent?

Question

Help please!! When Julia sells baked goods, she can make a profit of $1.45 per dozen cookies and $4 for a loaf of banana bread. With this information, you can use the graph you constructed of the linear inequality for flour to determine the most profitable use of flour. By examining the vertices of the triangle formed, you can search for the optimal profit for Julia’s bakery.

Question 1- First find the coordinates for the three corners of the triangle formed by your inequality graph. What does each represent?

anonymous · Answer

Question 2- The profit was given per dozen cookies and per loaf of bread. Convert these profit rates into profit per batch for each recipe.

anonymous · Answer

Question 3- For each point you found in part a, calculate the profit made for those combination of recipes. Note that partial recipes of banana bread cannot be made. Round down the number of batches made when doing your calculations.

anonymous · Answer

Question 4-  If all points in the shaded area are possible combinations of bread and cookies to bake, why do you think the optimal solutions are found only on the edges of the area?

danjs · Answer

Total Profit = cookie profit + loaf profit
                =  $1.45 * (#dozen)   +   $4 * (#loafs)

that is what is given here, what is the inequality you already have for the flower?