Given two points in a plane, the number of lines which can be drawn to pass through these two points is/are :

zero

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exactly one

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at most one

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more than one

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Solution

The correct option is D exactly one
Two points in a plane can be connected by a linear two points are always collinear.
However, as the points are fixed in the plane, only one line can be drawn that connects them.

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Similar questions

Choose the correct option:

Give two points in a plane, the number of lines which can be drawn to pass through these two points is _________

A. zero

B. exactly one

C. at most one

D. more than one

Two different points A and B are given below.How many lines can be drawn passing through these points?

(i) How many lines can be drawn to pass through a given point ?

(ii) How many lines can be drawn to pass through two given point ?

(iii) In how many points can the two lines at the most intersect ?

(iv) If A,B,C are three collinear points,name all the line segments determined by them.

Q. Six points are placed on a circle. What is the greatest number of different lines that can be drawn so that each line passes through two of these points?

(i) How many lines can be drawn to pass through three given points if they are not collinear?
(ii) How many line segments can be drawn to pass through two given points if they are collinear?

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Given two points in a plane, the number of lines which can be drawn to pass through these two points is/are :

The correct option is D exactly oneTwo points in a plane can be connected by a linear two points are always collinear.However, as the points are fixed in the plane, only one line can be drawn that connects them.

The correct option is D exactly one
Two points in a plane can be connected by a linear two points are always collinear.
However, as the points are fixed in the plane, only one line can be drawn that connects them.