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Q: What are the two conditions that will show an expression considered as an absolute value?

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Absolute value can be defined as the distance from the expression to zero. Therefore, the absolute value of 13 is 13.

Abs(11).

Double verticle lines surrounding an expression means to take the absolute value of the expression. The absolute value of an expression is the expression if it is positive, and the negative of the expression if it is negative, i.e. the unsigned distance from zero. Analytically, in order to process the expression, the absolute value of an expression is also the square root of the square of the expression.

Mainly that somewhere in the equation there is an absolute value, usually of an expression that involves the variable.

Man is NOT considered an absolute value so the question makes no sense.

If you mean something like: | x | = -1 That has no solution. The absolute value of any expression on the inside of the absolute value bars can only be zero or positive.

The expression (a+b) + (a-b) can be rewritten as a + b + a - b = 2a.There is no need to use absolute value.

For example: | x | = -1 Or any other equation where the absolute value of any expression is negative. This doesn't have a solution, because the absolute number of any expression is always positive, or zero, never negative.

12. Absolute value basically means to take off the negative sign of the expression, if there is a negative sign.

To return the absolute, positive value of a numeric expression.

Since there are no absolute values in the expression, it would appear that the task has already been accomplished!

|Any Number|+15

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