1)

Determine all the number(s) c which satisfy the conclusion of Mean Value Theorem for h(z)=4z^3-8z^2+7z-2 on the interval [2, 5].

2)

1 .1 and where they occur. Find the relative extreme of the function f(1') 2 \"4+ Select one: Q a. The maximum is '71 at :i\" = {J and the minimum is % at '1' = _2 O b. The maximum is % at J.' : {J and the minimum is at j.' : 2 C) c. The maximum is at J: : {J and the minimum is% at J: = _2 {3 d. The maximum is % at :1\" : [J and the minimum is'?l at :1" : _2 (a u e. The maximum is '71 at :1\" = [J and the minimum is 2 at I : _') Suppose we know that f(3:) is continuous and differentiable on the interval [7.0], that f(7) = 3 and that f'(x) g 2 What is the largest possible value for f(U)? Select one: 0 a. 7 O b. 10 O c. 11 0 d. 14 0 e. 8 Question 4 Determine all the number(s) c which satisfy the conclusion of Rolles Theorem for f (x) = x2 - 2x - 8 on [-1,3] Not yet answered Marked out of 1.00 Flag question Select one: O a. 1, 2 O b. 0, 1 O c. 1 O d. 2.5 O e. 0Below is the graph of a function y = fin-j. Identify all the relative extrema and absolute extrema of the function. F '1 CU Select one: C) a. Absolute Max (4.5); Absolute Min (2,6); Relative Max's (1.2) and (4,5); Relative Mini's [3,2) and [2,6) (3 b. Absolute Max [45]; Absolute Min [2,6); Relative Max's [12] and {4,5}; Relative Mini's [3,2) and [2,6) (3' c. Absolute Max (4.5); Absolute Min (2,6); Relative Max's (1.2) and (4,5); Relative Mini's [3,2} and [2,6} Q d. Absolute Max [4,5]; Absolute Min [2,6); Relative Max's (1,?!) and (4,5); Relative Mini's [3,2) and [2,6) Absolute Max (4,5); Absolute Min (2,6}; Relative Max's (12) and (4,5); Relative Mini's (32} and (2,6) Note the function below. Find all of the relative extrema and absolute extrema of the function. '. ' F '1 S -- LJ Select one: C} a. Absolute Max (6: 8); Absolute Min (9.6}; Relative Max's [1,3] and (6,8); Relative Mini's [2,1} and (2,4} '73 b. Absolute Max (6.8); Absolute Min (9,6): Relative Max's (1,3) and (6,8); Relative Mini's (2,1} and (2,4) {'3' c. Absolute Max (6.8); Absolute Min [9,6); Relative Max's (1,3) and (6,8); Relative Mini's (2,1) and (2,4) (3 d. Absolute Max (5.8}; Absolute Min [9,6}; Relative Max's [1,3] and (6.8]; Relative Mini's (2,1} and [2,4} C} e. Absolute Max (6.8]; Absolute Min (9.6]; Relative Max's [-1.3] and (-6,8}; Relative Mini's (2,1) and (2,4)