Pre-Calc/Chapter 8: Analytic Geometry in Two- and Three-Dimensions/8.3 Hyperbolas/8.3.2 Find Equation of Hyperbola from Graph Match the given graph with its equation. Match the given graph with its equation.


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 1.0000000 0.3333333 0 true true abc  -  = 1]]> 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Incorrect  -  = 1]]> 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Incorrect  -  = 1]]> 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Correct  -  = 1]]> 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Incorrect