183_notes:fundamental_principles

Differences

This shows you the differences between two versions of the page.

Link to this comparison view

Both sides previous revision Previous revision
Next revision
Previous revision
183_notes:fundamental_principles [2021/05/11 18:49] – [The Three Fundamental Principles of Mechanics] stumptyl183_notes:fundamental_principles [2021/05/11 18:50] (current) – [The Momentum Principle] stumptyl
Line 8: Line 8:
 ==== The Momentum Principle ==== ==== The Momentum Principle ====
  
-The momentum principle describes how the momentum of a system will change as a result of external forces. It is a vector principle as it describes how an system will move in three dimensions. +**The momentum principle describes how the momentum of a system will change as a result of external forces.** It is a vector principle as it describes how an system will move in three dimensions. 
  
 $$\Delta \vec{p}_{sys} = \vec{F}_{ext} \Delta t$$ $$\Delta \vec{p}_{sys} = \vec{F}_{ext} \Delta t$$
Line 18: Line 18:
 ==== The Energy Principle ==== ==== The Energy Principle ====
  
-The energy principle describes how the energy of a system will change as a result of external work and energy exchange due to a temperature difference. It is a scalar principle as it describes how energy is transferred in and out as well as around a system in different forms. +**The energy principle describes how the energy of a system will change as a result of external work and energy exchange due to a temperature difference.** It is a scalar principle as it describes how energy is transferred in and out as well as around a system in different forms. 
  
 $$\Delta E_{sys} = W + Q$$ $$\Delta E_{sys} = W + Q$$
Line 29: Line 29:
 ==== The Angular Momentum Principle ==== ==== The Angular Momentum Principle ====
  
-The angular momentum principle describes how the angular momentum of a system will change as a result of external torques. It is a vector principle as it describes how a system will rotate or translate in 3 dimensions. +**The angular momentum principle describes how the angular momentum of a system will change as a result of external torques.** It is a vector principle as it describes how a system will rotate or translate in 3 dimensions. 
  
 $$\Delta \vec{L}_{sys} = \vec{\tau}_{ext} \Delta t$$ $$\Delta \vec{L}_{sys} = \vec{\tau}_{ext} \Delta t$$
  • 183_notes/fundamental_principles.1620758980.txt.gz
  • Last modified: 2021/05/11 18:49
  • by stumptyl