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Hyperbola – a set of points in a plane whose difference of the distances from two fixed points is a constant. Section 7.4 – The Hyperbola

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Q Hyperbola – a set of points in a plane whose difference of the distances from two fixed points is a constant.

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Section 7.4 – The Hyperbola Transverse axis – the line that contains the foci and goes through the center of the hyperbola. Conjugate axis – the line that is perpendicular to the transverse axis and goes through the center of the hyperbola. Conjugate axis Center – the midpoint of the line segment between the two foci. Center

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Section 7.4 – The Hyperbola

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Identify the direction of opening, the coordinates of the center, the vertices, and the foci. Find the equations of the asymptotes and sketch the graph. Vertices of transverse axis: Equations of the Asymptotes Foci

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Section 7.4 – The Hyperbola Vertices of transverse axis: Equations of the Asymptotes Foci Identify the direction of opening, the coordinates of the center, the vertices, and the foci. Find the equations of the asymptotes and sketch the graph.

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Section 7.4 – The Hyperbola Find b: Center: Equation of the Hyperbola

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Section 7.4 – The Hyperbola Center: Equations of the Asymptotes

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Section 7.4 – The Hyperbola Find the center, the vertices of the transverse axis, the foci and the equations of the asymptotes using the following equation of a hyperbola. Opening up/down

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Section 7.4 – The Hyperbola Find the center, the vertices of the transverse axis, the foci and the equations of the asymptotes using the following equation of a hyperbola. Vertices: Foci:

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Section 7.4 – The Hyperbola Find the center, the vertices of the transverse axis, the foci and the equations of the asymptotes using the following equation of a hyperbola. Equations of the Asymptotes

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