Limits and continuity
Which of the following statements are true, and which are false? if true, say why; if false, give a counterexample (that is, an example confirming the falsehood).
a. If exists but does not exist, then does not exist.
b. If neither exists, then does not exist.
c. If f is continuous at x, then so is |f|.
d. If |f | is continuous at a, then so is f.
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