HW Score: 9.88%, 4.84 of 49 Question 36, 2.5.61 Homework: Assignment 2 v points Part 3 of 3 Points: 0 of 1 Give an example of a function f(x) that is continuous for all values of x except x = 2, where it has a removable discontinuity. Explain how you know that f is discontinuous at x = 2, and how you know the discontinuity is removable. Choose the reason why the function in the previous step is discontinuous at x = 2. A. The denominator is equal to zero. O B. The numerator is equal to zero. O C. Both A and B O D. Neither A nor B. Does this function have a removable discontinuity and why? A. Yes, because both the numerator and denominator are equal to zero. O B. No, because both the numerator and denominator are equal to zero. O C. No, because it cannot be simplified O D. Yes, because it can be factored and simplified