Derivations: Difference between revisions
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==The Main Idea== | ==The Main Idea== | ||
The main idea of this page is to demonstrate how the some of the different equations in physics are derived from one momentum principle. | |||
===A Mathematical Model=== | ===A Mathematical Model=== | ||
<math>{\delta(t){d\vec{p}}{dt}}_{system} = \vec{F}_{net}</math> | |||
<math>{\frac{d\vec{p}}{dt}}_{system} = \vec{F}_{net}</math> where '''p''' is the momentum of the system and '''F''' is the net force from the surroundings. | |||
===A Computational Model=== | ===A Computational Model=== | ||
Revision as of 12:38, 3 December 2015
Derivations are a very important part of learning. The linear momentum principle is a lot easier to understand after someone knows how all the equations connect in physics.
The Main Idea
The main idea of this page is to demonstrate how the some of the different equations in physics are derived from one momentum principle.
A Mathematical Model
[math]\displaystyle{ {\delta(t){d\vec{p}}{dt}}_{system} = \vec{F}_{net} }[/math]
[math]\displaystyle{ {\frac{d\vec{p}}{dt}}_{system} = \vec{F}_{net} }[/math] where p is the momentum of the system and F is the net force from the surroundings.
A Computational Model
How do we visualize or predict using this topic. Consider embedding some vpython code here Teach hands-on with GlowScript
Examples
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Connectedness
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History
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See also
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