Which of the lines in the following graph appear to be tangent lines? Why or why not? L2 Q D. L1 LY C. L2 LYF. L3 E. L5 Why do the lines, selected above, appear to be tangent lines, and why are the other line(s) not tangent lines? O A. Each tangent line is perpendicular to the graph at the point of intersection between the graph and the respective tangent line. The other line(s) are not perpendicular to the graph at the point of tangency. O B. The slope of each tangent line is equal to the slope of the graph at the point of intersection between the graph and the respective tangent line. The other line(s) are not parallel to the graph at the point of tangency. O C. The slope of each tangent line is approximately zero. The slope(s) of the other line(s) are undefined. O D. The slope of each selected tangent line appears to be undefined. The other line(s) are parallel to the graph at the point of tangency.List the points in the graph at which the function is not differentiable. X XO X1 X2 X3 X4 X5 Select all that apply. OB. X2 A. X4 D. X3 C. XO F. X5 DE. X1Find an equation of the line tangent to the graph of f(x) = 2 - 4x- at (3, - 34). The equation of the tangent line to the graph of f(x) = 2 - 4x" at (3, - 34) is y = (Type an expression using x as the variable.)