Question

can be determined as Between every pair of distinct points, there is a positive unique number called the the of the corresponding real numbers of the two points.

Answer 1

This question is an illustration of the distance postulate.

The complete text is: Between every pair of distinct points, there is a positive unique number called the distance

Take for instance, two distinct points A and B.

The number that measures the length of A and B is called the distance between A and B.

Assume that:

• A is at point 1
• B is at point 6.

The positive number (i.e. the distance) between A and B would be:

$d =B - A$

$d =6 - 1$

$d =5$

Hence, the positive unique number is called the distance (and this is supported by the distance postulate).

Read more about distance postulate at:

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