#27 Please

19. g(m) = m' - 4m + 10; [-3, 3] 20. r(t) = 14 + 612 - 2; [ 1, 4] 21. Hui) = 13 + 15u2 + 75u + 115; [-6, -3] 22. k(p) = p* - 8p2 + 2; [0, 3] 23. f(x) = -5x2 - 90x; [-11, -8] 24. z(k) = k3 - 3k2 + 3k; [0, 3] 25. ald) = d4 - 3d3 + 2; [-1, 4] 26. c(1) = =n3+ 12 - 671 + 8; [-5,5] 27. THROWN OBJECT Refer to the application at the beginning of the lesson. The height h of the ball in feet after seconds can be defined as h(t) = 65t - 1612 + 5 for Ost s 4. (Example 5) a. Find h'(t). b. Find the maximum and minimum points of h(t) on the interval. C. Can Gabe throw the ball up to Zach's window? Find the derivative of each function. (Example 6) 28. f(x) = (4x + 3)(x2+9) 29. g(x) = (3x4 + 2x)(5 - 3x) 30, h(x) = (-7x2+4)(2 -x) 31. 8(1) = (12 + 2)(3/1 - 41)