Consider the function f(x) = 1- - 4. Part 1: Compute the slope of the the tangent line to y = c' - 4 at the point (2, 0) using m = lim f(2 + h) - f(2) h-+0 hLet f(x) = 12 - 71. (A) Find the slope of the secant line joining (2, f(2) ) and (9, f(9)). Slope of secant line = (B) Find the slope of the secant line joining (6, f(6) ) and (6 + h, f(6 + h)). Slope of secant line = (C) Find the slope of the tangent line at (6, f(6)) Slope of tangent line = (D) Find the equation of the tangent line at (6, f(6)). y =Let f(x) = 23 - x2 The slope of the tangent line to the graph of f() at the point (-4, 7) is The equation of the tangent line to the graph of f(x) at (-4, 7) is y = ma + b for andThe limit belew represents a derivative fin}. Find x) and a. ii. Em {4+ in.) 256 9H0 h fir} =_[:| a=| |