Pre-Calc/Chapter 1: Functions and Graphs/1.2 Functions and Their Properties Graph the function and determine if it has a point of discontinuity at x = 0.... Graph the function and determine if it has a discontinuity at x = 0. If there is a discontinuity, tell whether it is removable or non-removable.

f(x) = 

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1.0000000 0.3333333 0 true true abc

Yes; removable

]]> 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 Incorrect

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No

]]> 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 Incorrect

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No

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Incorrect

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Yes; non-removable

]]> 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 Correct

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