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Get the free Absolute Value of a Number - Definition, Symbol and Examples

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Name: ___Class:Date: ___1 x represents a real number. Find any restrictions on x. x+85 2 x represents a real number. Find any restrictions on x.5 × 63 x represents a real number. Find any restrictions
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To fill out the absolute value of a number, follow these steps:
02
Determine the number whose absolute value you want to find.
03
If the number is positive, the absolute value is the same as the original number.
04
If the number is negative, change the sign of the number to make it positive.
05
The resulting positive value is the absolute value of the original number.

Who needs absolute value of a?

01
The absolute value of a number is useful in various scenarios, including:
02
- Mathematics: When dealing with equations, inequalities, or graphs that involve both positive and negative numbers.
03
- Physics: In calculating distances, displacements, or differences between two values.
04
- Finance: When dealing with assets, investments, or financial analysis that involves both positive and negative values.
05
- Computer Science: In programming, particularly in algorithms and conditions where only the magnitude matters and not the sign.
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Absolute value of a is the non-negative value of a without regard to its sign.
Anyone who needs to calculate the non-negative value of a is required to use absolute value.
To find the absolute value of a number, simply remove its negative sign if it exists.
The purpose of absolute value is to always provide a positive value regardless of the sign of the original number.
Only the number itself is required to calculate the absolute value.
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