By symmetry a hyperbola has two directrices, which are parallel to the conjugate axis and are between it and the tangent to the hyperbola at a vertex.
2.
Consider a line perpendicular to the transverse axis ( i . e ., parallel to the conjugate axis ) that passes through one of the hyperbola's foci.
3.
A " conjugate axis " of length 2 " b ", corresponding to the " minor axis " of an ellipse, is sometimes drawn on the non-transverse principal axis; its endpoints ?" b " lie on the minor axis at the height of the asymptotes over / under the hyperbola's vertices.
4.
In a hyperbola, a "'conjugate axis "'or "'minor axis "'of length 2b, corresponding to the minor axis of an ellipse, can be drawn perpendicular to the "'transverse axis "'or "'major axis "', the latter connecting the two vertices ( turning points ) of the hyperbola, with the two axes intersecting at the center of the hyperbola.
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