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The image contains the following problem in Malay:

"Kira tenaga keupayaan graviti pesawat Helios Prototype (HP 01) ini pada ketinggian 29 500 m menggunakan rumus, Tenaga Keupayaan = mgh, (g = 10 m/s²)"

Translation:
"Calculate the gravitational potential energy of the Helios Prototype aircraft (HP 01) at an altitude of 29,500 meters using the formula Potential Energy = mgh, where g = 10 m/s²."

To calculate the potential energy (tenaga keupayaan), the formula used is:

\[
PE = mgh
\]

Where:
- \(PE\) is the potential energy
- \(m\) is the mass of the aircraft
- \(g\) is the acceleration due to gravity (10 m/s², as given)
- \(h\) is the height or altitude (29,500 m, as given)

The mass of the Helios Prototype aircraft (\(m\)) is not provided in the problem. To find the exact potential energy, the mass of the aircraft would be needed. If you know the mass, you can simply plug it into the formula to calculate \(PE\).

Would you like me to assume a mass or help further clarify this problem?

Also, here are 5 related questions:
1. What is the relationship between mass and gravitational potential energy?
2. How would a change in height affect the gravitational potential energy?
3. What happens to gravitational potential energy when \(g\) is different on another planet?
4. How is gravitational potential energy converted to kinetic energy?
5. How would air resistance affect the potential energy in this scenario?

**Tip:** When working with potential energy, always ensure you know the mass to get a complete solution!

Kira tenaga keupayaan graviti pesawat Helios Prototype (HP 01) ini pada ketinggian 29,500m menggunakan rumus, Tenaga Keupayaan = mgh , (g = 10 m/s²)

Learn how to calculate the gravitational potential energy of the Helios Prototype aircraft at an altitude of 29,500 meters using the formula Potential Energy = mgh, where g = 10 m/s². This problem focuses on the mechanics of gravitational potential energy and is suitable for students in Grades 10-12.

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