Modulus inequalities or Absolute value inequalities

Inequalities of the form |ax + b| < k or |ax + b| > k are called the modulus or absolute inequalities. To solve these inequalities, keep the following rules in mind: If |x| < a, then – a < x < a. If |x| > a, then either x > a or x < – a.

The modulus symbol is sometimes used in conjunction with inequalities. For example, |x| < 1. means all numbers whose actual size, irrespective of sign, is less than 1. This means any value. between −1 and 1.

Step-by-step explanation:

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## Answers ( )

Step-by-step explanation:## Modulus inequalities or Absolute value inequalities

## Inequalities of the form |ax + b| < k or |ax + b| > k are called the modulus or absolute inequalities. To solve these inequalities, keep the following rules in mind: If |x| < a, then – a < x < a. If |x| > a, then either x > a or x < – a.

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Answer:The modulus symbol is sometimes used in conjunction with inequalities. For example, |x| < 1. means all numbers whose actual size, irrespective of sign, is less than 1. This means any value. between −1 and 1.

Step-by-step explanation:## Hope it helps you. Please drop some thanks to my answers please ❤️.