2026-08-17 09:21:31: Conservation of Energy
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[[Work Energy and Power]]
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# SUMMARY
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* System of one object can only have KE.
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* Mechanical energy is just KE + PE.
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* If work = 0 and no no conservative forces then ME = 0
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* If work is done then systems total energy changes
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* Choice of system boundary decides if an interaction is internal or external (no shit)
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* Nonconservative forces like friction or air resistance can dissipate mechanical energy as thermal energy or sound.
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## Mechanical Energy Components
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* Kinetic energy is energy of movement
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* Potential energy is energy due to position or config
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* Total ME stays the same when only conservative forces act inside the system
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By choosing the system carefully, you can set up systems where even if things in the system change no energy exits of enters, called Constant Energy Systems.
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When a system energy changes, that change matches the change across the system boundary. Energy entering increases total energy, energy leaving decreases it, and net change equals sum of in and out.
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## System Selection and Energy Changes
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|Comparison|Falling ball as system|Ball–Earth system|
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|System contents|Ball only|Ball and Earth|
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|Gravity|External interaction; does work on the ball|Internal interaction|
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|Gravitational potential energy|Not included|Included|
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|Energy equation|ΔK=WgravityΔK=Wgravity|Ki+Ug,i=Kf+Ug,fKi+Ug,i=Kf+Ug,f|
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|Mechanical energy conserved when air resistance is negligible?|No; the ball’s kinetic energy changes as energy transfers into the system|Yes; energy converts between kinetic and gravitational potential energy|
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