dterm 2).po X Review_Midterm_2_F X EI Math_1131_Suppleme X EI M + CD) Page view (3). Suppose that f(x) is a function which has the folowing properties . /(x) is continuous at all x except x - -3 and x - 5. . 1(-7) - 1. ((-5) - -2. 1(2) - 0 and /(9) -4 . The graph of I(x) him vertical mymptates at x - -3 and " x - 5. - 1(x) - 3 and Im r(x) .C . '(x) 3 0 on the intervals (-5, -3) (-3, 5) and (0, 25) . (x) co on the intervals (-3c, -5) and (5.9). . "(x) > 0 on the intervals (-7, -3). (2,5) and (5, ) . "(x) $0 on the intervals (-20, -7) and (-3.2) (a) (0 paints) Determina the intervals) on which ?(x) is increasing and on which / (") is decreasing AND indicate where (x) has local (recitive) maximum and local (relative) minimum points (If there are Decreasing Local (relative] man paints(s) at Xim Local ( relative) min, point (!) at x- (b) (9 paints) Determine the Interval(s) on which ?[") is concave up and on which /(x) is concave AND indicate where f (x) has inflection point(s). (If there are some, plane say to) Concave down Inflection point (1] M X- Mach 1131 - Spring 2010 Midterm 2 Form A Page 5 of 8 Problem (3) cont (c) (B points) Um the given information to sketch the graph of this function (x) on the mos below -10