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explain irrational square roots?
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Exactly what do you mean by irrational square root? I can tell you this; whenever integer in square root is NOT square number, this square root is irrational.
Which number in square root is NOT square number?
For example. \(9\) is square number because \(3^2 = 9\). So \(\sqrt9\) is not irrational since \(\sqrt9 = 3\)
ohhh
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so it's 99?
Right.
thank you
\(99 = 11\times9\), which is not square number.
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