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Same slopes and different intercepts

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Q: Which properties best describe the coordinate graph of two distinct parallel lines?
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How can coordinate proof be used to prove two lines are parallel?

you can coordinate parallel because parallel lines never touch or cross


How would you describe the properties of a cylinder?

It is a 3D shape that looks like a tin can with opposite parallel circular faces and a rounded body.


Where do two distinct parallel lines intersect?

A vertex? In non-euclidean geometry: A two distinct parallel lines intersect in the "Infinity zone"


What happens to a polygon when you add to the x-coordinate?

Depends how much is being added to which x-coordinate: If a constant amount is added to every x-coordinate, the polygon is translated (parallel to the x-axis). [This first possibility is what I think you are really asking, however:] If an amount is added which depends linearly upon the y-coordinate of the x-coordinate, the polygon is sheared (parallel to the x-axis). If an amount is added which depends linearly upon the x-coordinate, the polygon is stretched (parallel to the x-axis). If a random amount is added, the polygon is randomly transformed.


Two distinct lines that do not intersect are parallel?

2 lines the same width apart are parallel.


In a coordinate plane the two nonvertical lines are parallel if and only if they have what slope?

-1 :)


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A parallelogram is a 4 sided quadrilateral that has two pairs of parallel sides and 4 interior angles that add up to 360 degrees


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Then they are not parallel, nor skew (in 3D).


Are vertical lines parralel?

Yes, all vertical lines are parallel, for a given coordinate system.


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