Writing a Proof for Parallel Lines
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- เผยแพร่เมื่อ 5 ก.พ. 2025
- 👉 Learn how to write a proof when given angles from parallel lines and a transversalWe will explore angle relationships with parallel lines and a transversal. Parallel lines are two lines on a plane that will never intersect and a transversal is a line that intersects both of the parallel lines on the same plane. At each intersection four angles are created and the relationship between those angles at each intersection have special relationships. When we have parallel lines we know that corresponding angles, alternate interior angles, and alternate exterior angles are equal in measure. Where same side interior angles are supplementary. These angles can still be present when a transversal intersects two lines that are not parallel but then the angles will not be equal or supplementary to each other. Knowing the relationship between to the two angles will be important when solving problems involving missing angle measures and proving certain proofs. We can also use the relationships of these angles and their measures to determine if two lines are parallel or not.
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Organized Videos:
✅Parallel Lines and a Transversal
• Parallel Lines and a T...
✅Parallel Lines and a Transversal Converse Theorems
• Parallel Lines and a T...
✅Parallel Lines and a Transversal Theorems
• Parallel Lines and a T...
✅Label Angles formed by Parallel Lines and a Transversal
• Label Angles formed by...
✅Define Angles formed by Parallel Lines and a Transversal
• Define Angles formed b...
✅Parallel Lines cut by a Transversal Solve for x
• Parallel Lines cut by ...
✅Find the value x that proves two lines are parallel
• Find the value x that ...
✅Parallel Lines and a Transversal | Proofs
• Parallel Lines and a T...
✅Algebraic Proofs
• Algebraic Proofs
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Without these videos , id be failing my geometry class
very good video! your videos help so much, this was a difficult subject too. You look like a great teacher!
Mr. Best this is Denzel
I don’t understand the second step. Wouldn’t the reason be definition of supplementary angles?
That’s what I said
This really helped