Calculate the gravitational potential energy of this Helios Prototype (HP 01) aircraft at an altitude of 29,500m using the formula, Potential energy = mgh , (g = 10ms ̄²)
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To calculate the gravitational potential energy (GPE) of the Helios Prototype (HP 01) aircraft at an altitude of 29,500 m, we use the formula:

\[
\text{Potential Energy} (E_p) = mgh
\]

where:
- \( m \) = mass of the aircraft (in kg)
- \( g \) = gravitational acceleration (\(10 \, \text{m/s}^2\))
- \( h \) = height above the ground (\(29,500 \, \text{m}\))

To proceed, we need the mass (\( m \)) of the Helios Prototype aircraft. If you can provide the mass, we can plug in the values and compute the potential energy. 

Would you like to proceed with an assumption for mass, or do you have the specific value? 

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### Relative Questions:
1. What is the mass of the Helios Prototype (HP 01)?
2. How does altitude affect the gravitational potential energy of an object?
3. What are some practical applications of calculating potential energy in aircraft?
4. How would the potential energy change if the aircraft were at a different altitude?
5. How does gravitational acceleration vary with altitude and location on Earth?

**Tip:** Knowing the exact mass of an object is crucial in physics calculations, especially for determining forces and energy values.

Calculate the gravitational potential energy of this Helios Prototype (HP 01) aircraft at an altitude of 29,500m using the formula, Potential energy = mgh, (g = 10ms ̄²)

This problem involves calculating the gravitational potential energy of the Helios Prototype aircraft at an altitude of 29,500m. Using the formula Potential Energy = mgh, and assuming gravitational acceleration (g) is 10m/s², we can determine the energy if the aircraft's mass is provided. Suitable for students in Grades 10-12.

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