Is it always true, sometimes true, or never true that a regular quadrilateral have 2 or more obtuse exterior angles?

I can construct a quadrilateral with interior angles of 91,91,91, and 87

giving me one obtuse exterior angle.

I can construct a quadrilateral with interior angles of 89,89,89, and 93
giving me three obtuse exterior angles.

What do you think?

I see that it would be always true if I understand correctly

but ...

I gave you an example where there was only ONE obtuse exterior angle.

we have problem it'sa regular quadilateral example given by u is not correct

To determine whether it is always true, sometimes true, or never true that a regular quadrilateral has 2 or more obtuse exterior angles, let's first clarify some terms.

- A regular quadrilateral is a quadrilateral with all sides of equal length and all angles of equal measure.
- An exterior angle of a polygon is an angle formed by a side of the polygon and the extension of an adjacent side.

Now, for a regular quadrilateral, which is a square, all angles are 90 degrees. Since all angles are right angles, none of the exterior angles can be obtuse. Therefore, it is never true that a regular quadrilateral has 2 or more obtuse exterior angles.

To arrive at this conclusion, we examined the definition and properties of a regular quadrilateral.