EIG'iV'E' the function s 2 s 2 for) = 1,2; with For) = and f\"(x) = 3:31 a. Using limits, how that the lines with the equation x = 1 and y = x + 4 are asyinptotes of the graph of f . h. Identify the critical number, and the possible points of inection of the graph of f . c. Construct a table of signs for f \"andf\". Specify the following: I. The intervals on which the graph f is increasing, decreasing. concave up. and concave down II. The values of x at which f has relative extrema. inection points. and vertical asvnaptotes (if any} d. Sketch the graph of v = x) with emphasis on concavity. Lahel all the intercept points. relative extreinurn points. and inection points with their coordinates. Show the asymptotes of the graph of f and label then] with their respective equations