Hello pls write in pen and paper. The way I understand. I appreciate:)

17) What is the averate velocity of the moving object during time t= 0 and t = 5. Solve the problem. 18) The population of coyotes in the northwestern portion of Alabama is given by the formula p(t) = (t2 + 100) In(t + 2) , where t represents the time in years since 2000 (the year 2000 corresponds to t = 0). Find the rate of change of the coyote population in 2015 (t = 15). Assume x and y afe functions of t. Evaluate dy/dt. 19) x2 In y = -3 + xey; dx/dt =3, x = 4, y = 1 Assuming that the equation defines a differential function of x, find Dxy by implicit differentiation. 20) xy+ x+y=x2y2 Solve the problem. Round your answer, if appropriate. 21) A ladder is slipping down a vertical wall. If the ladder is 20 ft long and the top of it is slipping at the constant rate of 5 ft/s, how fast is the bottom of the ladder moving along the ground when the bottom is16 ft from the wall? Find, if possible, the (absolute and relative) maximum and minimum values of the given function on the indicated interval. 22) 8(x) = -x3+3x2 -2 [-2, 4] Sketch the graph of the function, indicating all critical points and inflection points. Apply the second derivatitetest critical point. 23) h(x) = x4 - 2x2 +4