Basic Calculus, Continuity of Functions

6. Which is NOT an appropriate reason for the discontinuity on [-2.1]? A. f(-2) not defined C. removable discontinuity atx = 0.5 B. [HES f (x) does not exist D. lil'iL f (x) at f (1) 25 . 14 7. Which of the following graphs presents a removable/hole discontinuity at x = l? ._ (/17 . 54 . A. 8. Which of the following statement is TRUE for the function f (x) : 22:24. A. f(x) is continuous everywhere. C. There is a Jump Discontinuity at x = 2. B. There is an Infinite Discontinuity at x = 2. D. There is a Removable Discontinuity at x = 2. Use the graph on the right for nos. 9 10 9. At which interval is the function on the graph on the right continuous? A. [-2.2] B. [5,5) 0. [2,5] D. (-3, 9) 10. At which value of x is the function discontinuous? A.x=2 B.x=2 C.x=0 D.x:7 |||. ESSAY Observe the graph on the left. Identify all points of discontinuity and classify it according to types of discontinuity