Get Working With Absolute Value Independent Practice Worksheet Answer Key

An absolute value is the numerical distance from zero and can be used in equations and graphed as dilations or reflections.

The absolute value of the number is defined as its distance from the origin. For example, to find the absolute value of 7, locate 7 on the real line and then find its distance from the origin. To find the absolute value of −7, locate −7 on the real line and then find its distance from the origin.

absolute value of -11 is 11.

Absolute Value in Number Line As we know the absolute value of any real number is positive, so the absolute value of any number or function graph will lie on the positive side only. Example: Graph the absolute value of the number -9. Solution: Absolute value of |-9| is +9.

Picture a line of numbers with zero in the middle, positive values extending to the right and negative numbers to the left. It's easy to understand that the absolute value of 12 and -12 are identical: they're both 12, since each number is 12 units away from zero.

Explanation: The absolute value of any positive number is the number itself, so 11 has 11 as an absolute value. Also, the absolute value of a negative number is its (positive) opposite, so also has 11 as an absolute value.

For example, the absolute value of 5 is 5, and the absolute value of −5 is also 5. The absolute value of a number may be thought of as its distance from zero along real number line. Furthermore, the absolute value of the difference of two real numbers is the distance between them.

The absolute value of |−18|=18 .

Absolute Value Worksheets These printable worksheets can be used to teach your students about the absolute value of integers. Absolute value is simply the distance an integer is from zero on a number line. It is represented by two straight lines on either side of a number. For example, |-27| equals 27.