2. (06.03 MC) For [ f(x)dx = lim If(x; )Ax, determine the value of Ax;. (6 points) max Ax, 10 O SIA O W 3. (06.04 MC) Let h(x)= [_(4(t-1)2 -8)dt. Where does h(x) have a relative minimum? (6 points) O 2.414 O 1 O -0.414 Oh no relative minimum4. (06.05 MC) The graph of the function f on the interval 0 s x s 8 consists of two line segments and one semicircle, as shown in the figure below. What is the value of [ f(x)dx? (6 points) 4 3 2 X -1 -2 1 0 1 2 3 4 5 6 7 8 1+ 2n 5+ 2n 6+ 2n ( 7+ 2ntW 5. (06.05 LC) Given [, f(x)dx = 8 and [, g(x)dx =-4, what is f, [g(x)-f(x)]dx? (6 points) O -12 O -4 O 4 O 12 6. (06.03 HC) A continuously-decreasing function that is concave up on the interval [2, 6] is represented by the table. X 2 3.3 4.4 5.5 6 f(x) 0.5 0.303 0.227 0.182 0.167 Part A: Find the left Reimann sum estimate of [ f(x) dx, based on the subintervals given in the table. (4 points) Part B: Write the midpoint Reimann sum that estimates ( f(x)dx, based on the subintervals given in the table. (4 points) Part C: Determine whether the left Reimann sum estimate is an overestimate or an underestimate, based on the properties of the function. (2 points)The graph of the function fon the interval 0 s x s 9 consists of three line segments and the point (4, -4), as shown. It is given that 1390')\" ; _e and 1:\"de :12 M0501 -4, o -1012345678910 Part A: Find the value of I: f(X)O'X. or explain why the integral does not exist. (3 points) Part B: Find the value of .6900!\"- Show the work that leads to your answer (3 points) Part C: Find the value of I:[2g(x) _ \"Uldx- Show the work that leads to your answer. (4 points)