The hyperbola equation is .

The hyperbola center at origin.

Since they all lie on the y-axis, the tranverse axis coincides with the y-axis.

Than also comparing this equation in .

Than a² = 16, b² = 4 vertices at (0, a) = (0, 4) = (0, 4), (0, 4).

The hyperbola equation is , Than .

 than focus at (0, c) = (0, ).

The asymptotes are the lines .

To find the points above and below the focus , let y = .

    (Add  to each side)

                     (Subtract 1 from each side)

                              (Multiply each side by 64)

The points above and below the focus are .

To the graph of the hyperbola equation and points.

The hyperbola equation is .

vertices at , focus at and center (0, 0).