Using the derivative graph shown, match the correct pairs about g(x) and its intervals of increase/decrease and relative extrema. Reason for g(x) increasing m at x = -4 interval where g(x) increases g'(x) 2 0 g(x) has a relative min g'(x) 5 o g'(x) changes from negative to positive Reason for g(x) having a relative min g'(x) changes from positive to negative g(x) has a relative max (-. -1] U [4. ) [-1, 4] interval where g(x) decreases at x = -1 at x = 4 I 2 points Q Using the derivative graph shown, match the correct pairs about g(x) and its intervals of concavity and points of inflection. 9' ( x ) interval where g(x) is concave down at x = -1 x-coordinates for points of inflection on g(x) g' decreases or g" 0Using the derivative graph shown, identify all statements that are true. You will choose 4 answers. At x = -4, g(x) attens out instantaneously and has a point of inection. g"(x) does not exist at x = -4 g(x) has a discontinuity at x = -4 g(x) has a slope of -2 when x = 0 g(x) has horizontal tangent lines at x = -2, 1 g(x) has horizontal tangent lines at x = -4, -1, 4 I 1point Using the derivative graph shown, identify the interval(s) where g(x) decreases and is concave up. (-4, -1) (1, 0) (1, 4) (-2, 1) I 1point Using the derivative graph shown, identify the correct justification for the answer where g(x) decreases and is concave up. g'(x) O and g' decreases g'(x) O and g' increases