Skip to content

9702 · 5.2

Gravitational potential energy and kinetic energy — common mistakes

Common exam mistakes on 9702 Gravitational potential energy and kinetic energy. Learn what loses marks, then practise the topic with Examiner’s Ink.

Exam tip 1

Always define your reference point for GPE calculations (e.g., 'ground level is h=0'). While arbitrary, consistency is key! Also, remember to consider if air resistance or friction is negligible or if work is done against it - this significantly impacts whether mechanical energy is conserved.

What is the main difference between kinetic energy and gravitational potential energy?

Kinetic energy is the energy an object possesses due to its motion, depending on its mass and speed. Gravitational potential energy is stored energy due to an object's position (height) in a gravitational field, dependent on its mass, height, and gravity.

Why do we often assume 'negligible air resistance' in physics problems?

Assuming negligible air resistance simplifies calculations, allowing us to apply the principle of conservation of mechanical energy directly, equating GPE and KE changes without accounting for energy loss to heat. It provides an idealized model to understand the core concepts.

Can GPE be negative? If so, when?

Yes, GPE can be negative. This happens when the object's position is below the chosen reference point (where h=0h=0). For instance, if you define the ground as h=0h=0, an object in a deep pit below ground level would have negative GPE relative to the ground.

How is the work-energy theorem related to kinetic energy?

The work-energy theorem states that the net work done on an object is equal to the change in its kinetic energy (Wnet=ΔKEW_{net} = \Delta KE). This is a fundamental link between work (a transfer of energy) and kinetic energy (the energy of motion).