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Properties of rational and irrational numbers:
Rational Numbers: Can be expressed as a fraction `\frac{a}{b}` where \(a\) and \(b\) are integers, and \(b \neq 0\). They have either terminating or repeating decimal expansions.
Irrational Numbers: Cannot be expressed as a simple fraction. Their decimal expansions are non-terminating and non-repeating. Examples include \(\sqrt{2}\), \(\pi\), and \(e\). They fill the gaps between rational numbers on the number line.
Algebra 1
Algebra Foundations