Yes. Angles are congruent if they have the same measure.
consider an angle OAB and let us for simply proof lets say the angle is 40 degree measure the both sides of the angle and then measure the distance measured then multiply it with 20 we will get the product same as the angle
The information given in the question is tautological. By definition, the measure of the supplement of any angle will be 90 degrees more than its complement. So the answer isany angle, x degrees where 0
If I understand the question correctly, the answer is yes. All angles of the same measure will match up with one another.
0, 180 or 360 degrees - depending on whether or not they are all in the same direction.
The angle is 45 degrees.
yes
Assuming two angles are complementary, an angle can have the same measure as it's complement when it measures 45 degrees. BECAUSE 45 +45 =90!!
Yes. Angles are congruent if they have the same measure.
Yes
consider an angle OAB and let us for simply proof lets say the angle is 40 degree measure the both sides of the angle and then measure the distance measured then multiply it with 20 we will get the product same as the angle
A zero degree angle is not the same as a 180 degree angle -- no more than a90 degree angle is the same as a 270 degree angle.It's not. An angle of zero is the same as an angle of 360 degrees. In fact, if you startwith any angle, and add or subtract 360 degrees from it, you wind up with the sameangle as the original one.
Its not its the same as 360
The information given in the question is tautological. By definition, the measure of the supplement of any angle will be 90 degrees more than its complement. So the answer isany angle, x degrees where 0
180 degree angle
If I understand the question correctly, the answer is yes. All angles of the same measure will match up with one another.
To be both a complement and a supplement at the same time there can be no angle. However: The angle 45° is self-complementary since 45° + 45° = 90° The angle 90° is self-supplementary since 90° + 90° = 180°