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At what point is this function discontinuous? I thought it was continuous everywhere, but apparently the answer is -2.
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being discontinuous at a point does not make the entire function discontinuous
a function is continuous at every point that the limit from the left is equal to the limit from the right.
and discontinuous at the points were the limit from the left is NOT equal to the limit from the right.
Oh, I see. The limit from both sides as x approaches -2 are -1 and 1. They don't match so the limit doesn't exist?
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Yes, and because the limit does not exist the function is discontinuous at that point. bear in mind that this does not mean that the entire function is discontinuous,
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