Conservation of Mechanical Energy: System Analysis | AP Physics
Khan AcademyJanuary 25, 202617 min4,268 views
47 connectionsΒ·32 entities in this videoβDefining Mechanical Energy and Its Changes
- π‘ Mechanical energy is defined as the sum of a system's kinetic energy and potential energy.
- π― The change in mechanical energy is determined by the work done on the system; positive work increases it, negative work decreases it.
Analyzing Simple Systems
- π When considering just a block as the system, gravity does positive work as it falls, increasing the block's mechanical (kinetic) energy.
- π If the Earth-block system is considered, gravity is a conservative force within the system, and its work is accounted for by potential energy, resulting in unchanged mechanical energy.
Systems with Springs
- β‘ For an Earth-block system with a spring, the spring force acts as an external force doing negative work as it compresses, thus decreasing the system's mechanical energy.
- π When the Earth-block-spring system is considered, both gravity and spring forces are internal conservative forces, leading to constant mechanical energy.
Incorporating Non-Conservative Forces
- π¨ In the presence of drag force (a non-conservative force), the mechanical energy of the Earth-block-spring system decreases because the drag force does negative work.
- βοΈ If friction is present and the two-block spring system is considered, gravity does positive work while friction does negative work. The net work determines the change in mechanical energy.
- π When the two-block spring and Earth system is considered, friction is the only external force doing work, and it reduces the mechanical energy of the system.
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Whatβs Discussed
Mechanical EnergyKinetic EnergyPotential EnergyConservation of EnergyWork DoneConservative ForcesNon-Conservative ForcesSpring ForceGravitational ForceFrictionDrag ForceSystem AnalysisAP Physics
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