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What else can I help you with?
The hyperbolas is the point halfway between its two vertices?
center
Why is an ellipse considered a conic section and not a cylindrical section?
Due to most conventional way for writing functions (two parts) that represents a ellipse is (x - a)^2 / c + (y - b)^2 / d = 1, which is similar to those of conic functions (hyperbolas) where + is replaced with - in the middle. Yet you can think of -d replaces d.
The graph of the equation below is a hyperbola What are the slopes of the hyperbolas asymptotes?
7/12 and 7/12 is the answer
The length of a hyperbolas transverse axis is equal to the the distances from any point on the hyperbola to each focus?
difference between
General form for hyperbolas?
The most general form is (ax - b)*(cx - d) = k where a, b, c, d and k are constants.
How are hyperbolas different from parabolas?
hyperbolas have an eccentricity (fixed point to fixed line ratio) that is greater than 1, while the parabolas have an exact eccentricity that is equal to 1. And hyperbolas are always come in pairs while parabolas are not.
How are circles ellipses hyperbolas and parabolas used in real life?
--actually they are used in real life. parabolas are seen in "parabolic microphones" or satellites. and there are others for both ellipses and hyperbolas.
The hyperbolas is the point halfway between its two vertices?
center
What is the point halfway between the hyperbolas two vertices?
center center
What is the length of the hyperbolas transverse axis equal to?
The same as the major axis.
The allowed shapes for orbits under the force of gravity are?
ellipses, parabolas, or hyperbolas. :)
Why is an ellipse considered a conic section and not a cylindrical section?
Due to most conventional way for writing functions (two parts) that represents a ellipse is (x - a)^2 / c + (y - b)^2 / d = 1, which is similar to those of conic functions (hyperbolas) where + is replaced with - in the middle. Yet you can think of -d replaces d.
What are the Types of conic sections?
The types of conic sections are circles, parabolas, hyperbolas, and ellipses.
The graph of the equation below is a hyperbola What are the slopes of the hyperbolas asymptotes?
7/12 and 7/12 is the answer
The length of a hyperbolas transverse axis is equal to the the distances from any point on the hyperbola to each focus?
difference between
General form for hyperbolas?
The most general form is (ax - b)*(cx - d) = k where a, b, c, d and k are constants.
What a hyperbola has that other conic doesn't have?
A hyperbola has two separate branches that extend infinitely in opposite directions, which distinguishes it from other conic sections like ellipses and parabolas that are connected or continuous. Additionally, hyperbolas possess asymptotes—lines that the branches approach but never touch—providing unique geometric properties not found in circles or ellipses. This duality and the presence of asymptotes are defining characteristics of hyperbolas.
