When a transversal line cuts through two parallel lines supplementary angles are created that add up to 180 degrees
If the transversal is at right angles, then all the angles will be right angles. If not, there will be only two different measures between the eight angles formed. These will alternate.
The angles formed are supplementary, equal corresponding and equal alternate angles
When two parallel lines are both intersected by a tranversal which is a nonvertical line, otherwise all angles formed by that intersection are right angles.
16 angles, 8 of each measure - unless the transversal is perpendicular in which case, all 16 angles are right angles.
Providing that the lines are parallel that the transversal passes through then it will have two equal alternate angles that are on opposite sides of the transversal.
They are angles formed by the transversal line cutting through parallel lines
If you have two parallel lines, they will be cut through once each by the transversal line (thus, the name). Congruent angles will be formed in each of the respective points where the lines meet.
If the transversal is at right angles, then all the angles will be right angles. If not, there will be only two different measures between the eight angles formed. These will alternate.
The angles formed are supplementary, equal corresponding and equal alternate angles
When two parallel lines are both intersected by a tranversal which is a nonvertical line, otherwise all angles formed by that intersection are right angles.
16 angles, 8 of each measure - unless the transversal is perpendicular in which case, all 16 angles are right angles.
Providing that the lines are parallel that the transversal passes through then it will have two equal alternate angles that are on opposite sides of the transversal.
Alternate angles are pairs of angles that are formed when a transversal intersects two parallel lines. There are two types of alternate angles: alternate interior angles, which lie between the two lines on opposite sides of the transversal, and alternate exterior angles, which lie outside the lines on opposite sides of the transversal. When the lines are parallel, these angles are equal in measurement. This concept is commonly used in geometry to solve problems involving angle relationships.
Eight angles are formed - four for each line that the transversal cuts through. 2*4=8. Hope this helps!
after a TON of research we came p with alternate exterior angles.
Corresponding angles
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