A line segment with endpoints on a hyperbola, perpendicular to the transverse axis, and passing through a focus is called 2b for the hyperbola a latus rectum of the hyperbola (shown in red). Show that the length of a latus rectum is. 1 HE (c, y) (-c, 0) (c, 0) [Hint: Substitute (C, y) into the equation and solve for y. Recall that c2 = a2 + b2.] ||
A line segment with endpoints on a hyperbola, perpendicular to the transverse axis, and passing through a focus is called 2b for the hyperbola a latus rectum of the hyperbola (shown in red). Show that the length of a latus rectum is. 1 HE (c, y) (-c, 0) (c, 0) [Hint: Substitute (C, y) into the equation and solve for y. Recall that c2 = a2 + b2.] ||
Chapter4: Rational Functions And Conics
Section4.3: Conics
Problem 99E
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