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cal expressions 30 100% √30 plify ?

Question

cal expressions 30 100% √30 plify ?

Explanation:

Step1: Factorize 30

Factorize 30 into prime factors: \(30 = 2\times3\times5\).

Step2: Check for perfect squares

A perfect square factor of 30 would be a number that can be expressed as \(n^2\) where \(n\) is an integer. The prime factors of 30 are 2, 3, and 5, none of which are repeated (so no perfect square factors other than 1).

Step3: Conclusion on simplification

Since \(\sqrt{30}\) has no perfect square factors other than 1, it cannot be simplified further. So \(\sqrt{30}\) remains as is.

Answer:

\(\sqrt{30}\) (or approximately \(5.477\) if a decimal approximation is needed, but in simplest radical form, it's \(\sqrt{30}\))