Foci (± 5, 0), the transverse axis is of length 8.

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TextStandard Equation of Hyperbola

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Find the coordinates of the foci and the vertices, the eccentricity, the length of the latus rectum of the hyperbolas: (i) x2/9 – y2/16 = 1, (ii) y2 – 16x2 = 16

CASE_STUDIESStandard Equation of HyperbolaEccentricity of HyperbolaLatus Rectum of Hyperbola

Find the equation of the hyperbola with foci (0, ± 3) and vertices (0, ± √11/2).

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Standard Equation of Hyperbola

Find the equation of the hyperbola where foci are (0, ±12) and the length of the latus rectum is 36.

TextStandard Equation of HyperbolaLatus Rectum of Hyperbola

y2/9 – x2/27 = 1

TextStandard Equation of HyperbolaEccentricity of HyperbolaLatus Rectum of Hyperbola

9y2 – 4x2 = 36

TextStandard Equation of HyperbolaEccentricity of HyperbolaLatus Rectum of Hyperbola

16x2 – 9y2 = 576

TextStandard Equation of HyperbolaEccentricity of HyperbolaLatus Rectum of Hyperbola