Sketch the given curves. Determine where the curves intersect. Compute the area of the finite region between the curves: y = 1/x, y = 1/x, and x = 3. (5 points) Consider the region S bounded by y = x and y=x. Draw a carefully labeled sketch of the region described. Write a definite integral whose value is the volume of the solid that results from revolving this region around the x-axis. You need not evaluate the integral.