Problem 51 - Algebra and Trigonometry

Question

Rewrite each expression without absolute value bars. $$|300|$$

Step-by-Step Solution

Answer

The expression \(|300|\) without absolute value bars is 300.

Step 1: Understand the absolute value notation

Absolute value is simply the distance of a number from the zero point on a number line, irrespective of the direction. For any positive number \(a\), the absolute value is \(a\). For any negative number \(-a\), the absolute value is also \(a\). You can also say that the absolute value of \(a\) is always non-negative.

Step 2: Evaluate the absolute value of the given number

The given expression is the absolute value of 300, denoted as \(|300|\). Since 300 is a positive number, the absolute value of 300 is simply 300.