\f6 For the function y = f(@ ) = 1 + a2' a. Find the slope of the line tangent to its inverse function at the point P(3, 1): b. Find the equation of the line tangent to the inverse function at the point P(3, 1):\f0 10 O 0 225 ft 0 O O 0OOO X A building that is 225 feet tall casts a shadow of various lengths as the day goes by. An angle of elevation 0 is formed by lines from the top and bottom of the building to the tip of the shadow, as seen in the figure above. do Find the rate of change of the angle of elevation when c = 223. 0'(223) radians per foot. Round to five decimal places.X 2000 A television camera at ground level is 2000 feet away from the launching pad of a space rocket that is set to take off vertically, as seen in the following figure. The angle of elevation of the camera can be found by 0 = tan 2000 where a is the height of the rocket. Find the rate of change of the angle of elevation after launch when the camera and the rocket are 5838 feet apart. radians per foot. Round to five decimal places.The following is the graph of a function f(x). 4 5 -4 -3 -2 4 Clear All Draw: a. On the same axes, sketch a graph of the inverse function f '(2). b. Use the graph of the inverse to evaluate (f ]) '(2). (f - 1) '(2) =