Questions: Find the cubic root of 135.
1. (3 sqrt[3]5)
2. (3 sqrt5)
3. (5 sqrt[3]27)
4. (sqrt[3]5)
Transcript text: Find the cubic root of 135 . (1
$3 \sqrt[3]{5}$
$3 \sqrt{5}$
$5 \sqrt[3]{27}$
$\sqrt[3]{5}$
Solution
Solution Steps
To find the cubic root of 135, we need to use the ** operator in Python, which allows us to raise a number to a specific power. In this case, we will raise 135 to the power of 1/3.
Step 1: Calculate the Cubic Root
To find the cubic root of \( 135 \), we compute \( \sqrt[3]{135} \). This can be expressed mathematically as:
\[
135^{\frac{1}{3}}
\]
Step 2: Evaluate the Expression
Calculating \( 135^{\frac{1}{3}} \) gives us approximately \( 5.1299 \).
Final Answer
The cubic root of \( 135 \) is approximately \( \boxed{5.1299} \).