Determine whether each of the statements that follow is true or false. If the statement is true, explain why. If the statement is false, provide a counterexample. a) True of False: For lim f(x) to be defined, function f(x ) must be defined at x = c. b) True of False: We can calculate a limit of the form lim f(x) simply by finding f(c). c) True of False: If lim f(x) =10, then f(c) =10 x-C d) True of False: A Function can approach more than one limit as x approaches c. e) True of False: If lim f (x) = 10, then we can make f (x) as close to 4 as we like by choosing :-+4 values of x sufficiently close to 10. f) True of False: If lim f (x) = co, then we can make f (x) as large as we like by choosing values of x sufficiently close to 6. g) True of False: If lim f(x) =100, then we can have values of f(x) between 99.9 and 100.1 by choosing values of x that are sufficiently large