Why does the Angle-Angle-Angle (AAA) condition not guarantee a unique triangle?

The angles might be in a different order.

The side lengths are not specified, so the triangle's size can vary.

The sum of the angles might not be $180^\circ$.

It is impossible to draw a triangle given only angles.

Which statement best explains why knowing only the angles $50^\circ, 50^\circ,$ and $80^\circ$ is not enough to define a single, unique triangle?

The angles determine the shape but not the size.

The angles must all be different.

The triangle must be a right triangle.

The sum of the angles is not $180^\circ$.

Yes, because the angles are the same.

No, because they could have different sizes.