To find the cubic root of 135, we need to compute \( \sqrt[3]{135} \).
First, we can express 135 in terms of its prime factors:
- \( 135 = 27 \times 5 = 3^3 \times 5 \).
Now, we can rewrite the cubic root: \[ \sqrt[3]{135} = \sqrt[3]{27 \times 5} = \sqrt[3]{27} \times \sqrt[3]{5} = 3 \times \sqrt[3]{5}. \]
This can be written as: \[ 3 \sqrt[3]{5}. \]
Therefore, the cubic root of 135 is \( 3 \sqrt[3]{5} \).
Among the given options, the correct one that matches this expression is: 35–√3 start root 5 end root (assuming they used a representation error).
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