$\frac{\left(y-3\right)^2}{16}\ +\ \frac{\left(x-3\right)^2}{9}\ =\ 1$

$\frac{\left(y-3\right)^2}{16}\ -\ \frac{\left(x-3\right)^2}{9}\ =\ 1$

$\frac{\left(y+3\right)^2}{9}\ +\ \frac{\left(x+3\right)^2}{16}\ =\ 1$

$\frac{x^2}{25}\ +\ \frac{y^2}{4}\ =\ 1$

$\frac{x^2}{25}\ -\ \frac{y^2}{4}\ =\ 1$

$\frac{\left(y-3\right)^2}{16}\ +\ \frac{\left(x-3\right)^2}{9}\ =\ 1$

$\frac{\left(y-3\right)^2}{16}\ -\ \frac{\left(x-3\right)^2}{9}\ =\ 1$

$\frac{\left(y+3\right)^2}{9}\ +\ \frac{\left(x+3\right)^2}{16}\ =\ 1$

$\frac{x^2}{25}\ +\ \frac{y^2}{4}\ =\ 1$

$\frac{x^2}{25}\ -\ \frac{y^2}{4}\ =\ 1$

(4,3)

(16,9)

(0,0)

(3,3)

(-3,-3)

(3, 5.6)

(5.6, 3)

(4.58, 0)

(3, 3)

(0, 4.58)

3 units

4 units

8 units

9 units

16 units

3 units

6 units

9 units

25 units

it is a different number than the ones provided above

vertical parabola

horizontal ellipse

vertical ellipse

hyperbola

it is not a conic section

$\frac{\left(y-3\right)^2}{16}\ +\ \frac{\left(x-3\right)^2}{9}\ =\ 1$

$\frac{\left(y-3\right)^2}{16}\ -\ \frac{\left(x-3\right)^2}{9}\ =\ 1$

$\frac{\left(y+3\right)^2}{9}\ +\ \frac{\left(x+3\right)^2}{16}\ =\ 1$

$\frac{x^2}{25}\ +\ \frac{y^2}{4}\ =\ 1$

$\frac{x^2}{25}\ -\ \frac{y^2}{4}\ =\ 1$

(4,3)

(16,9)

(0,0)

(3,3)

(-3,-3)

Ellipses have two focus or foci

Ellipses have two axis

Ellipses can be horizontal and vertical

Ellipses have two centers

All of the above are true

The length of its major axis.

The length of its minor axis.

The distance between the foci.

The distance between the center and one of its focus.

The length of the tangent of the ellipse.

Half of the length of its major axis.

Half of the length of its minor axis.

The distance between the foci.

The length of its major axis.

The length of its minor axis.