1) If f(a) is defined and lim f (x) exists, then f (x) is continuous at x = d. A) True B) False 2) If f (x) is continuous at x = a, then f(a) is defined and lim f(x) exists. A) True B) False 3) If lim f(x) exists and lim f(x) exists, then lim f(x) exists. A) True B) False 4) If f (a) is undefined, then lim f (x) does not exist. A) True B) False 5) If lim f (x) does not exist, then (a) is undefined. A) True B) False 6) If lim f(x) # lim f(x), then lim / (x) does not exist. A) True B) False 7) If lim f(x) = lim f(x), then f (x) is continuous at x = a. A) True B) False 3) If f (x) has a removable discontinuity at x = a, then lim f(x) exists. A) True B) False 9) If lim f (x) exists, then either f (x) has a removable discontinuity at x = a or f (x) is continuous at x = a. A) True B) False10) State the Intermediate Value Theorem. 11) State the e, 6 definition of a limit. 12) State the Squeeze Theorem. 13) State the definition of continuous at a point.For #14 - 16, The table below gives some values for the function f(x) = [2x2 - 5, x