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BlueCardBird
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Can anyone briefly explain to me when using conservation of energy to calculate for vertically mounted spring questions, why gravitational potential energy is neglected?
BlueCardBird said:Can anyone briefly explain to me when using conservation of energy to calculate for vertically mounted spring questions, why gravitational potential energy is neglected?
BlueCardBird said:Can anyone briefly explain to me when using conservation of energy to calculate for vertically mounted spring questions, why gravitational potential energy is neglected?
The principle of conservation of energy states that energy cannot be created or destroyed, but can only be converted from one form to another. In other words, the total amount of energy in a closed system remains constant over time.
In the case of vertical mounted springs, the potential energy stored in the spring is converted into kinetic energy as the spring is compressed or extended. This conversion follows the principle of conservation of energy, as the total energy remains constant throughout the process.
The calculations for vertical mounted springs are affected by several factors, including the spring constant (k), the displacement of the spring (x), and the mass of the object attached to the spring (m). These factors are used to determine the potential energy and kinetic energy of the spring, as well as the maximum displacement and velocity of the object.
The spring constant (k) for vertical mounted springs can be determined by conducting experiments to measure the force required to compress or extend the spring by a certain distance. The spring constant is equal to the force divided by the displacement, and has units of N/m (newtons per meter).
Understanding vertical mounted spring calculations with conservation of energy is important in many fields, such as engineering, physics, and mechanics. It is used in designing and analyzing mechanisms that involve springs, such as shock absorbers, suspension systems, and door hinges. It is also useful in understanding the energy transfer and efficiency in systems that involve springs, such as pogo sticks and trampolines.