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How many parallel lines segments does a cube have?
a cube has 6 parallel lines
How many pairs of intersecting line segments does a cube have?
A cube has six pairs of intersecting line segments. These six pairs will total 72 lines in a cube.
How many line segments do a pentagon have?
5 line segments
How many line segments in a pentagon?
5 line segments
What is the graph combination of line segments that passes the vertical line test?
Many to one function
How many line segments are in a cube?
Twelve line segments are in a cube
How many pairs of parallel line segments does a stop sign have?
how many pairs of parallel line segments does a stop sigh have
How many parallel lines segments does a cube have?
a cube has 6 parallel lines
How many intersecting line segments does a cube have?
A cube has 12 intersecting line segments or edges, 6 faces and 8 vertices.
How many horizontal line segments does cube have?
8
How many pairs of intersecting line segments does a cube have?
A cube has six pairs of intersecting line segments. These six pairs will total 72 lines in a cube.
How many pairs of parallel line segments are there in a octagon?
4
What polygon has at least one pair of parallel line segments?
Many polygons, such as squares, rectangles, rhombi, parallelograms, etc. have more than 1 pairs of parallel line segments. Trapezoids have only 1 pair of parallel line segments. These few shapes are just quadrilaterals, other polygons also have more than 1 pair of parallel line segments (e.g. regularhexagons, octagons, etc.). Triangles never have any parallel line segments.
How many parallel line segments does a trapezoid have?
Exactly one pair.
How many perpendicular line segments does a cube have?
A cube has 12 edges, and each edge is perpendicular to 4 other edges. However, since each perpendicular relationship is counted twice (once for each edge), the total number of unique perpendicular line segments in a cube is 12. Thus, a cube has 12 perpendicular line segments.
How many line segments have both their endpoints located at the vertices's of a given cube?
There are 28 lines segments that both have their endpoints located at the vertices of a given cube.
How many sets of parallel line segments make up the square above?
2
