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11. Conic Sections
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Q32 of 63 Page 202

Find the equation of the hyperbola with

Vertices (0, ± 7), e =

Vertices (0, ± 7),


b = 7,


As, a2 = b2 (e2 - 1)


=





General Equation of Hyperbola is





Hence, the required equation is .


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31

Show that the set of all points such that the difference of their distances from (4, 0)and (– 4, 0) is always equal to 2 represent a hyperbola.

31

Find the equation of the hyperbola with

Vertices (± 5, 0), foci (± 7, 0)

32

Find the equation of the hyperbola with

Foci , passing through (2, 3)

33

State whether the statements True or False. Justify

The line x + 3y = 0 is a diameter of the circle x2 + y2 + 6x + 2y = 0.

Questions · 63
11. Conic Sections
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