8 2. Find the value of Σ by applying Parseval's identity to a suitable function on n=] the interval [-T, π, π].

On which of the following intervals does the function f(æ) = sin satisfy the hypotheses of Rolle's Theorem? intervals Select one: а. [0, т] O b., 1 O c. [0, 1 O d. [-27, 0]

1. 2 3 | 4| 9. 4) Given f(x-)= 3x - 5 and g(x) 2x - 11, Find f(g(x)). Substitute gfx) into the x of the flx) fiunction (f°g)(x)= DELL

1. Find the number c that satisfies the Mean Value Theorem for f (x) = on the interval [1, 4). A g(x) 2. Consider the points A, B, C, D on the function g(x). At which point(s) is g'(x) and g"(x) negative? B 3. Consider the function h(t) = t/3(t + 4). a. Find the intervals on which h is increasing and decreasing. b. Find any local max's and min's of h. c. Find the intervals on which h is concave up and concave down. d. Find any inflection points for h.