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Find the eccentricity of the graph of (x2)^2/121+(y+6)^2/64=1 and the graph of (x2)^2/121(y+6)^2/64=1. Using complete sentences compare the eccentricity of the graph of an ellipse with the graph of a hyperbola.
 one year ago
 one year ago
Find the eccentricity of the graph of (x2)^2/121+(y+6)^2/64=1 and the graph of (x2)^2/121(y+6)^2/64=1. Using complete sentences compare the eccentricity of the graph of an ellipse with the graph of a hyperbola.
 one year ago
 one year ago

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natalie135Best ResponseYou've already chosen the best response.0
The angle between the line of eccentricity and the axis will always be less than 45° for an ellipse but greater than 45° for a hyperbola. As the eccentricity approaches zero the ellipse becomes more circular, only when the eccentricity unity is the curve of a parabola, when the eccentricity rises over unity the curve becomes a hyperbola and the higher the eccentricity the straighter the curve becomes.
 one year ago
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