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What is the major difference between an eclipse and a hyperbola?
Wiki User
∙ 13y ago
The difference, major or not, is that an eclipse and a hyperbola are not related, at all.
You might have meant to say "Ellipse". In that case, an ellipse is a closed line shape of which the left and right bouts are symmetrical and the top and bottom bouts are also symmetrical. A hyperbola can never close, and only its left and right parts are symmetrical.
Wiki User
∙ 13y ago
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What is the major difference between the equation for a hyperbola and for an ellipse?
ellipse are added hyperbola are subtracted
What major difference between the equation for a hyperbola and for an ellipse is the operation performed The terms in the equation of an are subtracted?
hyperbola
The major difference between the equation for a hyperbola and for an ellipse is the operation performed The terms in the equation of are added?
hyperbola
The major difference between the equation for a hyperbola and for an ellipse is the operation performed. the terms in the equation of a blank are added?
Ellipse
The major difference between the equation for a hyperbola and for an ellipse is the operation performed?
Both the ellipse and the hyperbola has an x squared and a y squared term. In the ellipse, they are both positive. In the hyperbola, one of them is negative. Example: 3x^2 /36 + 5y^2 / 64 = 1 (ellipse) 3x^2 / 36 - 5y^2 / 64 = 1 (hyperbola)
What are the major and minor axis of a hyperbola?
The major axis is the axis that cuts, or goes between the two vertices of the hyperbola. The minor axis is perpendicular to the major axis and is an axis of symmetry. If the hyperbola is defined by: x^2/a^2 - y^2/b^2=1 where x^2 is x squared. Then the major axis is 2a units long, and the minor axis is 2b units long.
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