When two inequalities are connected by the Word "and," it indicates that both conditions must be satisfied simultaneously for a solution to be valid. Conversely, using "or" means that satisfying either inequality is sufficient for a solution. This distinction helps in determining the range of values that meet the criteria set by the inequalities. For example, in a compound inequality like (x < 5 \text{ and } x > 1), (x) must be between 1 and 5; whereas in (x < 5 \text{ or } x > 10), (x) can be less than 5 or greater than 10.
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