Pre-Calc/Chapter 2: Polynomial, Power, and Rational Functions Evaluate the limit based on the graph of f shown.f Evaluate the limit based on the graph of f shown.




f]]> 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1.0000000 0.3333333 0 true true abc ∞ Correct -∞ Incorrect 0 Incorrect 2 Incorrect