Identify the conic section $$$- \frac{33 x^{2}}{10} - \frac{2943}{100000} = 0$$$

Identify and find the properties of the conic section $$$- \frac{33 x^{2}}{10} - \frac{2943}{100000} = 0$$$.

The general equation of a conic section is $$$A x^{2} + B x y + C y^{2} + D x + E y + F = 0$$$.

In our case, $$$A = \frac{33}{10}$$$, $$$B = 0$$$, $$$C = 0$$$, $$$D = 0$$$, $$$E = 0$$$, $$$F = \frac{2943}{100000}$$$.

The discriminant of the conic section is $$$\Delta = 4 A C F - A E^{2} - B^{2} F + B D E - C D^{2} = 0$$$.

Next, $$$B^{2} - 4 A C = 0$$$.

Since $$$\Delta = 0$$$, this is the degenerated conic section.

Since $$$B^{2} - 4 A C = 0$$$, the equation represents two nonreal lines.

$$$- \frac{33 x^{2}}{10} - \frac{2943}{100000} = 0$$$A represents two nonreal lines.

General form: $$$\frac{33 x^{2}}{10} + \frac{2943}{100000} = 0$$$A.