Understanding Absolute Value
Absolute value is a mathematical concept that represents the distance of a number from zero on the number line, regardless of its direction. It is denoted by two vertical bars surrounding the number. For example, the absolute value of a number \( x \) is written as \( |x| \).
Absolute Value of Negative Numbers
When dealing with negative numbers, the absolute value converts them to their positive counterparts. This means that for any negative number:
- \( | -x | = x \) (where \( x \) is a positive number)
In this case, since -2677 is negative, we take its absolute value.
Calculating the Absolute Value of -2677
For the specific case of -2677, we can apply the rule mentioned above:
- \( |-2677| = 2677 \)
This means that the absolute value of -2677 is simply 2677.
Key Points to Remember
- The absolute value represents distance from zero.
- Absolute value of a negative number equals its positive equivalent.
- Notation: The absolute value is denoted by vertical bars (e.g., \( |x| \)).
In summary, the absolute value of -2677 is 2677, illustrating how we measure the "size" of a number without considering its sign.

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