c} d) Draw and format a graph in EXCEL of the Revenue and Costs curves similar to those provided in Figure 1. Figure 1. $600.0 $500.0 $400.0 $300.0 $200.0 - $100.0 $0.0 . '0 1 2 3 4 5 I5 7' 3 9 10 Revenue {$0005} -----Costs {50005} Hints: After clicking on the graph, click the plus sign icon to the right of the graph and un select the lGridlines box. Right click the x-axis and click Format Axis. Under Tick Marks select Major Type: 'Dutside". Under Axis Option and Axis Position select \"(in tick marks\". To get the xaxis numbers to match the image, again right click the xaxis and click Format Axis, under Axis Options and Bounds, select 0 and 10 for minimum and maximum, respectively. Alternatively, you can click on the graph and under the Design tab at the top of the workbook, click Select Data. Under Horizontal Axis Labels, click Edit and for the Axis Label Range select the cells in the Quantity column from 0 to 10. Hit OK then 0K again (the edit button may not be active depending on how you draw the graph}. Look at the Figure you created. What is the approximate optimal quantity of production? Look at the table you created. If we could only produce at whole numbers, what is the optimal quantity of production? Create another row with 0:11. Make sure the formulas in Price, Revenue, Cost, and Prot are copied correctly. Use your spreadsheet's optimizer to calculate the rm's prot maximizing quantity and keep the solver solution. To optimize use Excel's optimizer called