To determine which object has the most potential energy among Objects A, B, and C, we must consider their height above the ground and their mass. Potential energy (PE) is given by the formula:
\[ PE = mgh \]
where:
- \( m \) = mass of the object,
- \( g \) = acceleration due to gravity (approximately 9.81 m/s²),
- \( h \) = height above the ground.
Since the objects are resting on a platform elevated from the ground, their potential energy will depend primarily on their heights and masses.
- If all the objects are of equal mass and are at the same height, then they all have the same potential energy.
- If one object is at a greater height than the others, that object would have the highest potential energy, regardless of its mass.
Without specific details on their heights or masses from the image you described, we can conclude that the object at the highest position (highest elevation compared to the ground) will possess the most potential energy. If they are all equal in height, then the potential energy would be the same for each.
So, look for the object that is positioned furthest above the ground in your illustration. That would be the one with the most potential energy. If no specific heights are given, we can’t definitively say which one has the most potential energy without additional information.