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Question
find two consecutive whole numbers that $sqrt{21}$ lies between.
Step1: Find perfect - squares around 21
We know that \(4^2=16\) and \(5^2 = 25\).
Step2: Compare square - roots
Since \(16<21<25\), then \(\sqrt{16}<\sqrt{21}<\sqrt{25}\), which simplifies to \(4 < \sqrt{21}<5\).
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