Not sure exactly what you mean.
Supplementary angles are such that they sum to 180o
Obtuse angles are greater than 90o and less than 180o
→ the sum of two obtuse angles is greater than 90o + 90o, ie is greater than 180o
So two obtuse angles can never be supplementary.
For two angles to be supplementary they must be either:
In normal geometry, it's not possible to make a triangle with two obtuse angles. It is possible to make a triangle with two obtuse angles in spherical geometry -- it's a kind of "spherical triangle". It is possible to make a triangle with two obtuse angles in some kinds of non-Euclidean geometry -- it's a kind of "non-Euclidean triangle".
The adjacent Supplementary angles are the sum of 2 angles that make 180 degrees.
They make a pair of acute angles and a pair of obtuse angles. In rotational order, the angles are acute, obtuse, acute, obtuse.
They are supplementary angles.
If they have the same angles.
In normal geometry, it's not possible to make a triangle with two obtuse angles. It is possible to make a triangle with two obtuse angles in spherical geometry -- it's a kind of "spherical triangle". It is possible to make a triangle with two obtuse angles in some kinds of non-Euclidean geometry -- it's a kind of "non-Euclidean triangle".
The adjacent Supplementary angles are the sum of 2 angles that make 180 degrees.
two supplementary angles * * * * * NO! Supplementary angles sum to 180 degrees = 2 right angles. The correct answer is complementary angles.
They make a pair of acute angles and a pair of obtuse angles. In rotational order, the angles are acute, obtuse, acute, obtuse.
They are supplementary angles.
Two adjacent angles are considered supplementary angles. They aggregate and make an angle that measures 180 degrees.
If they have the same angles.
Supplementary angles.
you can use up to 2 angles in a supplementary angle. Just find 2 angles to fit into 180 degrees.
There can be 0 to 5 right angles, or 1 to 6 obtuse angles in a hexagon.
No. It is not possible to make a equilateral triangle that is obtuse.
They make a pair of acute angles and a pair of obtuse angles. In rotational order, the angles are acute, obtuse, acute, obtuse.