Which of the following is a rational number? \[ \sqrt{62} \] \( \sqrt{96} \)\( \sqrt{16} \)
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Beyond the Answer
Did you know that rational numbers are those that can be expressed as the quotient of two integers? For instance, \( \sqrt{16} = 4 \), which is clearly a rational number because it can be written as \( \frac{4}{1} \). On the other hand, \( \sqrt{62} \) and \( \sqrt{96} \) are not whole numbers and cannot be neatly expressed as fractions, making them irrational. In practical situations, rational numbers come in handy all the time! From budgeting your monthly expenses (like dividing the total cost of groceries among family members) to measuring ingredients in a recipe, rational numbers help keep things precise and manageable in real life. They make calculations easier and help avoid the chaos of dealing with an infinite number of decimal places!
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