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A irregular polygon will not have any parallel lines. :)

* * * * *

Not true. A rhombus is an irregular polygon and it has two pairs of parallel line!

An irregular pentagon can have parallel lines.

However, a triangle or a conic section cannot.

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โˆ™ 2012-03-10 17:41:43
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Q: Which shape could never have parallel lines?
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Related questions

What shape con never have parallel lines?

a triangle

Which shape could never have parallel sides?

A pentagram.

Are there parallel dimensions?

a shape where if the opposite lines keep going they never touch.

What is a shape with one parallel sides?

for a shape to be parellel two lines have to never touch if they were extended on forever. a shape with one pair of parellel lines is a trapezoid.

What shape has 2 parallel lines?

A trapezoid has two parallel lines.

Which shape has parallel lines but no perpendicular lines?

A rhombus has parallel lines but no perpendicular lines.

How many parallel lines does an oval have?

An example of parallel lines are the two rails of a railway track, rails which never meet. An oval is a line or shape that has no parallel lines.

What 4 sided shape has 2 parallel lines?

The four sided shape that has two parallel lines is called a trapezoid. A parallelogram is a four sided shape that has two pairs of parallel lines.

What shape has the most parallel lines?

Any shape that contains a section of a plane can have an infinite number of parallel lines in it.

Is a rhombus and a parallel the same?

No, because a rhombus is a shape and a parallel is not a shape it is a term for two lines that go across an object and the two lines never make contact with each other, once again it is not a shape. So no they are not the same.

What shape has no parallel lines?


Does a rainbow shape have parallel lines?

Strictly speaking, the answer is no. There is an implicit assumption that parallel lines refer to straight lines and, since there are no straight lines in a rainbow, there cannot be any parallel lines. The lines are concentric and so they never meet.

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