Q: The distance between the origin and the point representing the real number?

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the distance from the origin

The distance that number is from zero on a number line.

Distance from (0, 0) to (5, 12) using distance formula is 13

7.62

To find the distance between the origin and the point (x,y) use Pythagoras on the right angled triangle which has the points (0, 0), (x, 0), (x, y) - the distance is the hypotenuse of the triangle and so has length: distance = √(x2 + y2) This can be extended to find the distance between any two points (x1, y1) and (x2, y2): distance = √((x2 - x1)2 + (y2 - y1)2) (for the original question (x1, y1) is the origin (0, 0) and the first formula results.)

Related questions

The distance from a number on a numberline to the origin, is called the absolute value.

Because the first number refers to the abscissa: the distance to the right of the origin whereas the second number refers to the ordinate: distance in the upward direction.Because the first number refers to the abscissa: the distance to the right of the origin whereas the second number refers to the ordinate: distance in the upward direction.Because the first number refers to the abscissa: the distance to the right of the origin whereas the second number refers to the ordinate: distance in the upward direction.Because the first number refers to the abscissa: the distance to the right of the origin whereas the second number refers to the ordinate: distance in the upward direction.

the distance from the origin

the distance from the origin

Somewhere on the line, at a distance that is A times the unit distance from the origin.

The distance that number is from zero on a number line.

It is the distance from the origin to the number in question.

17

19.92486 (rounded)

Distance from (0, 0) to (5, 12) using distance formula is 13

1

It is the number that represents the distance of the point from the origin, or zero. It may be called the coordinate.