No angles are formed on the inside of parallel lines because they do not intersect. That is the definition of parallel.
If the two lines are parallel, then you get 4 pairs of vertical angles. If the two lines are not parallel, then we get 6 pairs of vertical angles.
There are 56 pairs of congruent angles.
Alternate and supplementary
The angles formed are supplementary, equal corresponding and equal alternate angles
When non-parallel lines are cut by a transversal, alternate interior angles are not necessarily equal. Instead, the relationship between these angles depends on the specific measures of the angles formed by the transversal and the non-parallel lines. Therefore, unlike the case with parallel lines, alternate interior angles do not have a consistent property of being congruent when the lines are not parallel.
Parallel refers to lines and not angles A right angle is formed by 2 lines that are perpendicular to each other and not parallel If you already have a line and you draw two lines which are at right angles to it, those two lines are parallel.
If the two lines are parallel, then you get 4 pairs of vertical angles. If the two lines are not parallel, then we get 6 pairs of vertical angles.
There are 56 pairs of congruent angles.
Alternate and supplementary
The angles formed are supplementary, equal corresponding and equal alternate angles
When non-parallel lines are cut by a transversal, alternate interior angles are not necessarily equal. Instead, the relationship between these angles depends on the specific measures of the angles formed by the transversal and the non-parallel lines. Therefore, unlike the case with parallel lines, alternate interior angles do not have a consistent property of being congruent when the lines are not parallel.
Providing that the two lines are parallel then they are called corresponding angles.
they are two angles that are inside two parallel lines
right angle
after a TON of research we came p with alternate exterior angles.
Alternate interior angles are formed when a transversal intersects two parallel lines. For example, if line A and line B are parallel, and line C is the transversal, then the angles that are on opposite sides of line C and inside the parallel lines (e.g., angle 3 and angle 5) are alternate interior angles. Another example could be angles 4 and 6, which are also on opposite sides of the transversal and between the two parallel lines.
true