(1 point) The graph below is the graph of f'(z)_ The value of the area of each section of the graph is shown in the 5econ. a] Complete the following table. I I I I I I I I L I I I I I I I I I I I I I I I I L I I I I I I I I; ma) dz = 3 Kris) dz = i If f'lzldz = i rm a: = : rams) a: = i I: mm = : rm a: = 5 rm at: = : 115')"le = i (1 point) Use geometry to solve the following: a) Jovi - x' de = b) fr dx = c) 12 2x di = 4 d) 2 r dr =(1 point) The graph of f' () is shown below. Consider the function only on the domain shown. 10- 1.0 LE -5 a) At which a value does f attain its maximum? b) At which c values does f attain its minimum? c) How many local maxima are achieved and what are the r coordinates? Number of local maxima: d) How many local minima are achieved and what are the c coordinates? Number of local minima:(1 point) Let F(@) be an antiderivative of f(I). a) If f5 f(x) dx = 10 and F(6) = 20, find F(5). F(5) = b) If So f(x) dax = 0, what is the relationship between F(6000) and F(0 F(6000) F(0)(1 point) Consider the function f() whose derivative is graphed below. 110-/ f' (x) 11/ a) Where are the critical points of f? Critical points at I = b) Where are the inflection points of f? Label them on the graph. Inflection points at c = c) You may assume that f(0) = -2. Identify the maximum and minimum of f on the interval [0, 10]. Maximum: Minimum