yes
No, in a right triangle, the other two angles are complementary so they are both less than 90 degrees.
Not always because 98 degrees and 140 degrees are both obtuse angles that are not congruent but angles 150 degrees and 150 degrees are both obtuse angles that are congruent.
I'm not sure I understand your actual question, but what you are actually asking with the wording is false. Two 30 degree angles would both be acute angles whos sum would only create another acute angle of 60 degrees. But if you have 2 acute angles, then the third would have to be obtuse to form a triangle.
They MUST both be acute.Two angles are complementary if their sum is 90 degrees. Therefore, neither of them can be greater than 90 degrees and so they are acute.
An obtuse angle is greater than 90° (and less than 180° ) The other two angles therefore total less than 90° and so both must be acute angles.
No,neither one can, since by definition a pair of complementary angles add to 90 degrees
No, an obtuse angle cannot be both complementary and supplementary because the measures of complementary angles add up to 90 degrees, while the measures of supplementary angles add up to 180 degrees. An obtuse angle has a measure greater than 90 degrees, so it can only be supplementary, not complementary.
they could both be right angles
No, in a right triangle, the other two angles are complementary so they are both less than 90 degrees.
Not always because 98 degrees and 140 degrees are both obtuse angles that are not congruent but angles 150 degrees and 150 degrees are both obtuse angles that are congruent.
Not necessarily. The only time complementary angles are congruent is when they are both 45o. Complementary means the angles add up to be 90o.
No.
False
No. Both could be right angles.
It can have a mixture of both acute and obtuse angles providing that the 4 interior angles add up to 360 degrees.
True , but remember there cannot be two obtuse. Must be one acute & one obtuse. * * * * * NOT always true. Both may be right angles.
In every pair of complementary angles, both of them are acute angles.