To provide an accurate answer, I need additional information about the positions of angles 1 and 2, and the lines M and N. If angle 1 and angle 2 are corresponding angles, alternate interior angles, or alternate exterior angles on parallel lines M and N, then they would be congruent (equal in measure) due to the properties of parallel lines cut by a transversal.
Assuming angle 1 and angle 2 are in one of these relationships:
- If angle 1 is a corresponding angle to angle 2, then angle 2 is also 135° because corresponding angles are equal in measure.
- If angle 1 is an alternate interior angle to angle 2, then angle 2 is also 135° because alternate interior angles are equal in measure.
- If angle 1 is an alternate exterior angle to angle 2, then angle 2 is also 135° because alternate exterior angles are equal in measure.
However, if angle 1 and angle 2 are not in one of these relationships, or if the angles are part of a polygon (like a triangle or quadrilateral) or some other configuration, more information is needed to determine the measure of angle 2. Please provide more details about the relationship between angle 1, angle 2, and the parallel lines M and N.
f M and N are parallel and angle 1 is 135° , what is the measure of angle 2?(1 point)
1 answer