Go to the Math Lab or library and either obtain a printout of the screen or copy it to the clipboard and paste it into your WORD document. In either case, label the axes with variable and word labels, and label the tic marks on each axis. Look at the window on your graphing calculator to help with this. Label the graph with its function. Give your graph a title. Write the window settings you used: Xmin, Xmax, Xscl, Ymin, Ymax, Yscl. 7. What do we call the graph of this area function? 8.What is the name of the point that represents the maximum area? The intercept 9. Find the width needed to give the maximum area algebraically. Show the formula you used and the steps to the solution. Express your answer with appropriate unit. 10.Now that you know the width needed to find the maximum area, nd the corresponding length of the enclosure of maximum area using the formula from question 3. Show the steps to your solution. Express your answer with appropriate unit. 11.Now nd the maximum area algebraically using the function (} Aw. Express your answer with appropriate unit. PART 2 12.The width, w, is the input for this area function. Does w = 300 have any practical meaning in this situation? Explain showing an appropriate calculation. No because if the width was 300 then it would be a total of 600 for the width which leave no length. 13.Use an algebraic method to nd the horizontal intercepts of this area funcon. Show the equation you solved and how you solved it