Look at the rectangle ABCD below.
What type of angles are labeled with the letter A in the diagram?
What type are marked labeled B?
We have hundreds of course questions with personalized recommendations + Account 100% premium
Look at the rectangle ABCD below.
What type of angles are labeled with the letter A in the diagram?
What type are marked labeled B?
Let's remember the definition of corresponding angles:
Corresponding angles are angles located on the same side of the line that cuts through the two parallels and are also situated at the same level with respect to the parallel line to which they are adjacent.
It seems that according to this definition these are the angles marked with the letter A.
Let's remember the definition of adjacent angles:
Adjacent angles are angles whose formation is possible in a situation where there are two lines that cross each other.
These angles are formed at the point where the intersection occurs, one next to the other, and hence their name.
Adjacent angles always complement each other to one hundred eighty degrees, that is, their sum is 180 degrees.
It seems that according to this definition these are the angles marked with the letter B.
A - corresponding
B - adjacent
If one of two corresponding angles is a right angle, then the other angle will also be a right angle.
Corresponding angles are in the exact same position at each intersection! Think of it like copying an angle from one intersection to another - they should be in identical spots relative to the parallel lines.
Adjacent angles must share a common vertex (corner point) and a common side (ray). They're literally next to each other! Plus, they always add up to when they form a straight line.
No! Corresponding angles are at different intersections along parallel lines, while adjacent angles are at the same intersection point. They're mutually exclusive categories.
The transversal is the line that cuts through the parallel lines, creating all the angles! Without identifying it first, you can't determine which angles are corresponding or understand their relationships.
Look for parallel marks or arrows on the lines in the diagram! If lines are stated to be parallel in the problem, then corresponding angles will be equal and you can use all the parallel line angle relationships.
Get unlimited access to all 18 Parallel and Perpendicular Lines questions, detailed video solutions, and personalized progress tracking.
Unlimited Video Solutions
Step-by-step explanations for every problem
Progress Analytics
Track your mastery across all topics
Ad-Free Learning
Focus on math without distractions
No credit card required • Cancel anytime