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Lab # Name: Date: Period: Potential Energy of a Golf Ball Introduction: Gravitational Potential Energy is the stored up energy in an object due to its weight and height above the ground. As an object

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How to calculate potential energy of an object?

1. Identify the mass of the object: Determine the mass of the object for which you want to calculate potential energy. This can be measured in kilograms (kg) or any other appropriate unit.
2. Determine the height or distance: Measure the height or distance from the object's position to the reference point where potential energy is zero. This measurement is usually in meters (m).
3. Use the formula: The potential energy (PE) of an object can be calculated using the equation PE = mgh, where m is the mass, g is the acceleration due to gravity (approximately 9.8 m/s²), and h is the height or distance.

Who needs potential energy of an object?

1. Scientists and researchers: Potential energy is a fundamental concept in physics, and scientists and researchers use it to understand the behavior of objects and systems. They may need to calculate potential energy in various experiments or when analyzing physical phenomena.
2. Students and educators: Understanding potential energy is an important part of physics education. Students and educators studying or teaching physics or related disciplines need to learn and apply the concept of potential energy.
3. Engineers and architects: Potential energy is relevant in engineering and architecture, particularly in designing structures and calculating the loads or stresses on different components. Engineers and architects need potential energy calculations for structural analysis and ensuring the stability and safety of buildings, bridges, and other constructions.
4. Environmentalists and energy analysts: Potential energy, specifically gravitational potential energy, is important in renewable energy systems such as hydroelectric power. Environmentalists and energy analysts may need to assess the potential energy available in a particular region or evaluate the feasibility and efficiency of energy harvesting from gravitational sources.

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