The absolute value is defined for real and complex numbers. For real numbers, the absolute value coincides with the number itself if the latter is either positive or zero. The absolute value of a negative number is obtained by multiplying the number by -1, i.e. by changing its sign. The absolute value if a number r is denoted |r|. Therefore, |r|=r for r0 and |r|=-r for negative r. In other words, |r| is the distance form number r to the origin. In this form, the definition applies to complex numbers that are identified with points in the plane.

The distance of a number from zero; the positive value of a number.

a numerical value regardless of its sign

a mathematical concept that defines a number as always being positive, regardless of its true sign

a number's distance from the origin

A number's distance from zero on a number line (e.g., the absolute value of 2 and the absolute value of -2 are both 2, i.e., |2| = 2 and |-2| = 2).

The distance away from the origin. This means the positive value of a number. For example, the absolute value of -6 is 6.

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The absolute value is the number's distance from zero on the number line. This action ignores the + or - sign of a number. |x| is the graphic used to describe the action of absolute value. Example: |-5| = 5 or |5| = 5.

the distance from zero without regard to direction; the absolute value of -2 is the same as the absolute value of 2

the numerical value of a number without regard to its sign; the distance of the number from 0 on the number line. For example, the absolute value of 3 is 3, of -9 is 9, and of 0 is 0. The absolute value of -5 is written as 1/2 1/2

The distance from the origin to the coordinate x.

The actual numerical value of a quantity.

A number’s distance from zero on a number line. The absolute value of -6, shown as |-6|, is 6, and the absolute value of 6, shown as |6|, is 6.

a number’s distance from zero (0) on a number line. For example: |3| = |-3

The numeric value of a real number regardless of its algebraic sign (positive or negative).

The positive value of a number, regardless of its sign (positive or negative). The absolute value of -25, for example, is 25. gatii dhumaa View

The absolute value of a positive number is the number itself. For example, the absolute value of 3 is 3. The absolute value of a negative number is the opposite of the number. For example, the absolute value of –6 is 6. The absolute value of 0 is 0. Vertical bars are used to indicate absolute value. For example, |3| = 3 and |-3| =3.

The absolute value of a number is the distance from the origin on a number line. For example, the absolute value of 2 is 2 (written |2|=2). The absolute value of -2 is also 2 (written |-2|=2).

the absolute value of a real number a, denoted by lal, is the distance between a and 0 on the number line.

A measurement using a concrete scale such as points, inches, or centimeters; the opposite of a relative value.

The distance a number is from zero on the number line. For example, -5 is 5 units away from zero. It would be written as |-5|.

A number's distance from zero on the number line. The absolute value of -4 is 4; the absolute value of 4 is 4.

Technically, a number's distance from zero on a number line. An easier way to think of it is the positive value of any number. So the absolute value of -5 is 5. ( |-5|=5.)

In mathematics, the absolute value (or modulusJean-Robert Argand, is credited with introducing the term "modulus" in 1806, see: http://www.amazon.com/gp/reader/0691027951 Nahin, http://www-history.mcs.st-andrews.ac.uk/Mathematicians/Argand.html O'Connor and Robertson, and http://functions.wolfram.com/ComplexComponents/Abs/35/ functions.Wolfram.com.) of a real number is its numerical value without regard to its sign. So, for example, 3 is the absolute value of both 3 and âˆ’3. In computers, the mathematical function used to perform this calculation is usually given the name abs().

In mathematics, an absolute value is a function which measures the size of elements in a field or integral domain.