A bungee jumper dives from a tower at time t 0. Her height h (measured in feet) at time t (in seconds) is given by the function s(t) 100 cos(0.75) * e-0.2t + 100. 4. Using the SAME FUNCTION as the previous problem about the bungee jumper, answer the following questions: (a) Write an expression for the average velocity of the bungee jumper on the interval [1,1 + (b) Use computing technology to estimate the value of the limit as h- 0 of the quantity you found (c) What is the meaning of the value of the limit in (b)? What are its units? (d) What is the geometric representation of the quantity you found in (b)? Sketch it on a graph! n (a) 5. Sketch the graph of a function yf() that has the following properties: f(-2)-2 and linx-2 f(x)-1 .f(-1) 3 and lim-1(x) -3 f(1) is not defined and lim (x)0 f(2) = 1 and limz-2 f(x) does not exist