Difference between revisions of "Forest UCM MnAM"

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:<math>\sum \vec{F}_{ext} = 0 = \vec{\dot{P}}_{tot}</math>
 
:<math>\sum \vec{F}_{ext} = 0 = \vec{\dot{P}}_{tot}</math>
 
Then
 
Then
:<math>\vec{P}_{tot} = \sum \vec{p}_i</math> constant
+
:<math>\vec{P}_{tot} = \sum_i^N \vec{p}_i = \sum_i^N m_i\vec{v}_i = </math> =constant
  
 
==Eleastic Collision of 2 bodies==
 
==Eleastic Collision of 2 bodies==

Revision as of 02:01, 12 September 2014

Conservation of Momentum

If

[math]\sum \vec{F}_{ext} = 0 = \vec{\dot{P}}_{tot}[/math]

Then

[math]\vec{P}_{tot} = \sum_i^N \vec{p}_i = \sum_i^N m_i\vec{v}_i = [/math] =constant

Eleastic Collision of 2 bodies

Inelastic Collision of 2 bodies

Rockets

Forest_UCM_Ch3_Rockets

Center of Mass

Single particle Angular Momentum

Several particle Angular Momentum

Forest_Ugrad_ClassicalMechanics