Question

How does the position of a point on the number line relate to its value?

Answer 1

Hint: In this problem, we have to explain how the position of a point on the number line relates to its value. We can assume that every point on the number line corresponds to a real number. here the integers are often shown as specially marked points evenly spaced on the line. A number line can also be extended infinitely in any direction and is usually represented horizontally.

Complete step-by-step answer:
We know that a number line is usually a horizontal line, where we can place the points (which are real numbers, $$\mathbb{R}$$). The numbers on the number line increases as one moves from left to write and decreases as one moves from right to left.
A number line is also used to represent both positive and negative integers.
We can first draw a number line,

We can see that the number line consists of real numbers $$\mathbb{R}$$, which has both positive and negative integers.
We can see that the number which is to the right of 0 is positive, the number which is to the left of 0 is negative, where the number which is on the left of another number will be smaller and the number which is to the right of another number is larger.

Note: We should always remember that the numbers on the number line increases as one moves from left to write and decreases as one moves from right to left. A number line can also be extended infinitely in any direction and is usually represented horizontally.