The points A and B represent numbers on a number line as shown below : 

The distance between the points A and B is—

Correct Option: 22000 units

To find the distance between points A and B, let us first determine the value corresponding to each division (unit gap) on the number line.

Step 1: Find the value of 1 division on the number line

From the given image of the number line, we observe the marked numbers 25000 and 39000.

Counting the intervals (dots/spaces) between 25000 and 39000, there are 7 divisions.

$\text{Difference between 39000 and 25000}=39000-25000=14000$

$\text{Value of 1 division}=\frac{14000}{7}=2000\text{units}$

Step 2: Find the positions of points A and B

Point A is located 3 divisions to the right of 25000:

$\text{Position of A}=25000+(3\&\#215;2000)=25000+6000=31000$

Point B is located 7 divisions to the right of 39000 (or 4 divisions to the left of 61000):

$\text{Position of B}=39000+(7\&\#215;2000)=39000+14000=53000$

Step 3: Calculate the distance between points A and B

Alternatively, counting the number of divisions between A and B, there are 11 divisions.

$\text{Distance between A and B}=\text{Position of B}-\text{Position of A}$

$\text{Distance}=53000-31000=22000\text{units}$

Therefore, the distance between the points A and B is 22000 units.