straight lines. Are $$ W X $$ and $$ Y Z $$ parallel? Give reason.

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Hello! It looks like you've referred to lines $$ W X $$ and $$ Y Z $$ in your question. To determine whether these lines are parallel, I would need more information about their positions, slopes, or any relationships they have within a given figure or context.

Here are a few ways to assess if two lines are parallel:

1. **Slope Comparison**:
   - **In Coordinate Geometry**: If the lines are represented on a coordinate plane, compare their slopes. If the slopes are equal and the lines are distinct, then the lines are parallel.
   
2. **Corresponding Angles**:
   - **With a Transversal**: If a transversal intersects both lines and all corresponding angles are equal, the lines are parallel.
   
3. **Alternate Interior Angles**:
   - **With a Transversal**: If a transversal intersects both lines and alternate interior angles are equal, the lines are parallel.
   
4. **Vector Approach**:
   - **In Vector Geometry**: If two lines are represented by vectors and the direction vectors are scalar multiples of each other, the lines are parallel.

If you can provide additional details, such as a diagram, equations of the lines, or specific angles and intersections related to $$ W X $$ and $$ Y Z $$, I'd be happy to help you determine if they're parallel!
To determine if $$ W X $$ and $$ Y Z $$ are parallel, compare their slopes or check if a transversal creates equal corresponding or alternate interior angles. More information is needed for a definitive answer.

straight lines. Are and parallel? Give reason.

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