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प्रश्न
How many points are there in the intersection of two distinct lines?
विकल्प
infinite
two
one
not a single
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उत्तर
One
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संबंधित प्रश्न
The following table shows points on a number line and their co-ordinates. Decide whether the pair of segments given below the table are congruent or not.
| Point | A | B | C | D | E |
| Co-ordinate | -3 | 5 | 2 | -7 | 9 |
seg DE and seg AB
Answer the questions with the help of a given figure.
- State the points which are equidistant from point B.
- Write a pair of points equidistant from point Q.
- Find d(U, V), d(P, C), d(V, B), d(U, L).
How many line segments are there in the given line? Name them.
Two line segments may intersect at two points.
Name all the line segments in the following figure.
Name the vertices and the line segments in the following figure.
Name the points and then the line segments in the following figure:
Name the points and then the line segments in the following figure:
Is it possible for the same angle to have two different measures?
Will the measure of ∠ABC and of ∠CBD make measure of ∠ABD in figure?
In which of the following figures, only bisector is shown?
In the following figure how many line segments are there? Name them.
In the following figure how many line segments are there? Name them.
Consider the following figure of line \[\overleftrightarrow{MN}\]. Say whether the following statement is true or false in the context of the given figure.
M, O, and N are points on a line segment `overline("MN")`.
Consider the following figure of line \[\overleftrightarrow{MN}\]. Say whether the following statement is true or false in the context of the given figure.
O and N are end points of line segment `overline"OP"`.
The following table shows points on a number line and their co-ordinates. Decide whether the pair of segments given below the table are congruent or not.
| Point | A | B | C | D | E |
| Co-ordinate | -3 | 5 | 2 | -7 | 9 |
seg BC and seg AD
A line segment is defined as:
The line segment joining points A and B is written as:
A line segment differs from a line because it:
