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Mathematics, 29.10.2019 01:31 milkshakegrande101

For each hyperbola described below: (1) derive an equation of the form
x2/a2 βˆ’ y2/b2 = 1 or y2/b2 βˆ’ x2/a2 = 1.
(2) state any x- or y-intercepts. (3) find the equations for the asymptotes of the hyperbola.
a. let the foci be a(βˆ’2,0) and b(2,0), and let p be a point for which either pf βˆ’ pg = 2 or pg βˆ’ pf = 2.
b. let the foci be a(βˆ’5,0) and b(5,0), and let p be a point for which either pf βˆ’ pg = 5 or pg βˆ’ pf = 5.
c. consider a(0, βˆ’3) and b(0,3), and let p be a point for which either pfβˆ’ pg = 2.5 or pg βˆ’ pf = 2.5.
d. consider a(0, βˆ’βˆš2) and b(0, √2), and let p be a point for which either pf βˆ’ pg = 2 or pg βˆ’ pf = 2.

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For each hyperbola described below: (1) derive an equation of the form
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