https://file.aiquickdraw.com/mathbot/file/1725713434310lte2hrwr.jpg

From the image, there are two questions visible:

7. **Nilai dari \( \sqrt[3]{256} \) adalah ...**
   (Translation: The value of \( \sqrt[3]{256} \) is ...)

8. **Jika \( a = 32 \) dan \( b = 27 \), maka ...**
   (Translation: If \( a = 32 \) and \( b = 27 \), then ...)

### Solutions:

#### Question 7:
The expression is asking for the cube root of 256, which means finding a number \( x \) such that \( x^3 = 256 \).

To solve:
\[
x = \sqrt[3]{256}
\]

Using a calculator, the cube root of 256 is approximately \( 6.349 \).

#### Question 8:
This problem is incomplete. It provides values for \( a \) and \( b \), but the question is not fully visible. Based on standard types of math problems, it could involve operations with \( a \) and \( b \), but without more details, it's not possible to provide a specific solution.

Would you like more details on any of these steps or another explanation?

Here are 5 related questions you might find helpful:

1. What is the cube root of a number and how is it different from a square root?
2. Can cube roots of non-perfect cubes be expressed exactly?
3. How is \( \sqrt[3]{256} \) approximated using a calculator?
4. What types of operations commonly involve values like \( a = 32 \) and \( b = 27 \)?
5. How do exponents and roots interact in mathematical expressions?

**Tip:** Cube roots are useful in solving volume-related problems, especially when dealing with scaling factors across three dimensions.

7. Nilai dari √(3)(256) adalah... 8. Jika a = 32 dan b = 27 maka...

Learn how to find the cube root of 256 and solve basic arithmetic problems with given values a = 32 and b = 27. This guide includes the properties of roots and the use of calculators for approximation. Suitable for students in Grades 6-8.

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