Answer
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Hint- In order to get to grips with this problem, we must first define the term parallel lines according to the parallel lines property of parallel lines we will write the examples.
Complete step-by-step answer:
Parallel lines: In a plane, two lines are said to be parallel if they do not intersect at some point. Lines that have no common point of intersection and never cross paths with each other are parallel to each other. To display parallel lines the symbol is || . Two parallel parallel lines are defined as AB || CD , meaning line AB is parallel to CD . The perpendicular distance between the two parallel lines is always constant.
Parallel Lines figure is given below
The line segment PQ and RS represent two parallel lines in the figure shown above, since they have no common intersection point in the given plane. On the given plane, infinite parallel lines may be drawn parallel to PQ and RS .
The general examples of parallel lines in our setting are below
We can see parallel lines in a crossing of the zebra, notebook lines and in the tracks of the railway around us.
Hence zebra crossing, notebook lines and railway tracks are the required responses.
Note- Zebra crossing is a crosswalk marked by a series of broad white stripes to indicate a crossing point at which pedestrians have the right of way. For parallel lines we can say that Curves that do not cross or overlap one another and maintain a fixed minimum distance are considered to be parallel.
Complete step-by-step answer:
Parallel lines: In a plane, two lines are said to be parallel if they do not intersect at some point. Lines that have no common point of intersection and never cross paths with each other are parallel to each other. To display parallel lines the symbol is || . Two parallel parallel lines are defined as AB || CD , meaning line AB is parallel to CD . The perpendicular distance between the two parallel lines is always constant.
Parallel Lines figure is given below
The line segment PQ and RS represent two parallel lines in the figure shown above, since they have no common intersection point in the given plane. On the given plane, infinite parallel lines may be drawn parallel to PQ and RS .
The general examples of parallel lines in our setting are below
We can see parallel lines in a crossing of the zebra, notebook lines and in the tracks of the railway around us.
Hence zebra crossing, notebook lines and railway tracks are the required responses.
Note- Zebra crossing is a crosswalk marked by a series of broad white stripes to indicate a crossing point at which pedestrians have the right of way. For parallel lines we can say that Curves that do not cross or overlap one another and maintain a fixed minimum distance are considered to be parallel.
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