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jika lp .kubus 1.176cm² brp panjang rusuk kubus 

To solve the question about the cube with a surface area of **1,176 cm²**, we need to recall the formula for the surface area of a cube:

\[
\text{Surface Area of Cube} = 6 \times \text{side}^2
\]

Let the side of the cube be denoted by \( s \). Thus, we can set up the equation:

\[
6 \times s^2 = 1,176
\]

Now, let's solve for \( s \).The side length of the cube with a surface area of 1,176 cm² is **14 cm**.

Would you like a more detailed explanation or have any other questions? Here are some related questions to explore:

1. How do you calculate the volume of the cube if the side length is 14 cm?
2. What would be the surface area of a cube with a side length of 20 cm?
3. How does the surface area formula change for a rectangular prism (cuboid)?
4. What is the relationship between surface area and volume for cubes of varying sizes?
5. How would the side length change if the surface area were doubled?

**Tip**: The surface area of any three-dimensional shape gives you an idea of how much material would be needed to cover it completely!

Jika nomor 3 sebagai alas kubus, nomor berapakah yang menjadi tutup kubus? Hitunglah luas permukaan kubus yang memiliki panjang rusuk 12 cm? Sebuah benda berbentuk kubus luas permukaannya 1.176 cm². Berapa panjang rusuk kubus itu?

Solve for the side length of a cube with a surface area of 1,176 cm² using the formula for cube surface area. Learn key geometry concepts and practice algebraic manipulation suitable for Grades 8-10.

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