Yes; but in math, if you talk about "lines", that means one that stretches infinitely in both directions. If you are talking about limited-length "lines", those are called "segments".
Yes; but in math, if you talk about "lines", that means one that stretches infinitely in both directions. If you are talking about limited-length "lines", those are called "segments".
Yes; but in math, if you talk about "lines", that means one that stretches infinitely in both directions. If you are talking about limited-length "lines", those are called "segments".
Yes; but in math, if you talk about "lines", that means one that stretches infinitely in both directions. If you are talking about limited-length "lines", those are called "segments".
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Yes; but in math, if you talk about "lines", that means one that stretches infinitely in both directions. If you are talking about limited-length "lines", those are called "segments".
Then the alternate angles created would be equal in size.
If by parallel, you mean two lines that do not intersect, yes, it is possible to draw them on the surface of a sphere. They will end up being circles, and most pairs will not be equal in size. If you add the idea that the two lines also continue to infinity to the definition, then you cannot draw such things on the surface of a sphere.
The answer is any rectangle that is not a square: such a rectangle has two lines of symmetry, whereas a square has four.
A trapezoid is a quadrilateral with at least one pair of parallel sides. The parallel sides are called bases, and the non-parallel sides are called legs. The bases can be of different lengths, but they must be parallel to each other. The angles formed by the bases and the legs of a trapezoid can vary in size.
A cylinder has parallel discs bases that are congruent in size.