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
2 - 4y2 = 100]]>
Correct
2 - 25y2 = 100]]>
Incorrect
2 - 25x2 = 100]]>
Incorrect
2 + 4y2 = 100]]>
Incorrect