Question
A straight path that starts at one point and continues forever in one direction is called a ______.
- point
- line segment
- ray
- parallel lines
Hint:
Here, in this problem, we should recall the definition of ray and apply it to answer this question.
The correct answer is: ray
We know that a ray is a part of a straight line that has one fixed point but the other point does not have an end i.e., a ray has one terminating end but the other end is extending infinitely. For example, consider the following figure:
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/2378225/1/783766/Ray-example.png)
In the above figure,
is a ray, where
is the fixed end point and the other point
is extending infinitely i.e., one terminating point is symbolized as
and the infinitely extending part is depicted by an arrow.
Therefore, a straight path that starts at one point and continues forever in one direction is called a ray.
Note that a ray has one end point fixed and the other part is extending infinitely.
Related Questions to study
Number of lines of symmetry does a circle have
Number of lines of symmetry does a circle have
Number of lines of symmetry does a circle have
Number of lines of symmetry does a circle have
Image represents a line.
Note that a straight line is extended to infinity in both the directions whereas a ray has one end point fixed and the other part is extending infinitely and a line segment has two end points fixed on a straight line.
Image represents a line.
Note that a straight line is extended to infinity in both the directions whereas a ray has one end point fixed and the other part is extending infinitely and a line segment has two end points fixed on a straight line.
_______ lines of symmetry an ice cream cone have.
![Chocolate ice cream in a sugar cone | Channel Daily News](data:image/jpeg;base64,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)
_______ lines of symmetry an ice cream cone have.
_______ lines of symmetry an ice cream cone have.
![Chocolate ice cream in a sugar cone | Channel Daily News](data:image/jpeg;base64,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)
_______ lines of symmetry an ice cream cone have.
________are the same distance apart and never meet.
Note that parallel lines always keep the same distance from each other and never meet with each other.
________are the same distance apart and never meet.
Note that parallel lines always keep the same distance from each other and never meet with each other.
The order of rotational symmetry of a circle is _________.
The order of rotational symmetry of a circle is _________.
The order of rotational symmetry of a circle is _________.
The order of rotational symmetry of a circle is _________.
Number of lines of symmetry does a parallelogram have________
Number of lines of symmetry does a parallelogram have________
Certain specific types of parallelograms like a square or a squarical rhombus have 4 lines of symmetry (1 vertical, 1 horizontal and 2 diagonal). Also, a rectangle has 2 lines of symmetry (1 vertical and 1 horizontal).
However, since no specific detail has been given in the question, we will assume that the given parallelogram is not a square or a rectangle.
Number of lines of symmetry does a parallelogram have________
Number of lines of symmetry does a parallelogram have________
Certain specific types of parallelograms like a square or a squarical rhombus have 4 lines of symmetry (1 vertical, 1 horizontal and 2 diagonal). Also, a rectangle has 2 lines of symmetry (1 vertical and 1 horizontal).
However, since no specific detail has been given in the question, we will assume that the given parallelogram is not a square or a rectangle.
Alphabet H has ________ number of lines of symmetry.
Alphabet H has ________ number of lines of symmetry.
Alphabet H has ________ number of lines of symmetry.
Alphabet H has ________ number of lines of symmetry.
A ______ is a straight path that goes on without end in two directions.
Note that a straight line is extended to infinity in both the directions.
A ______ is a straight path that goes on without end in two directions.
Note that a straight line is extended to infinity in both the directions.
Number of lines of symmetry does a trapezoid have
Number of lines of symmetry does a trapezoid have
For a trapezoid with one pair of opposite sides being parallel and other sides not equal (scalene or a rights angled trapezoid), there are no lines of symmetry.
Number of lines of symmetry does a trapezoid have
Number of lines of symmetry does a trapezoid have
For a trapezoid with one pair of opposite sides being parallel and other sides not equal (scalene or a rights angled trapezoid), there are no lines of symmetry.
Alphabet M has ___________ number of lines of symmetry.
Alphabet M has ___________ number of lines of symmetry.
Alphabet M has ___________ number of lines of symmetry.
Alphabet M has ___________ number of lines of symmetry.
Number of letters of the word OLYMPIAD have at least one line of symmetry.
Number of letters of the word OLYMPIAD have at least one line of symmetry.
Number of letters of the word OLYMPIAD have at least one line of symmetry.
Number of letters of the word OLYMPIAD have at least one line of symmetry.