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498 bytes added ,  11:48, September 18, 2016
Rephrasing, improved mathematical Formulae layout and corrected example
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==Limitations==
 
==Limitations==
Classical mechanics only breaks down in extreme conditions, such as traveling close to the [[speed of light]], being near extremely high [[gravity]], or dealing with [[subatomic particle]]s. For example, [[special relativity]] gives the correction factor at high speeds as
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Classical mechanics breaks down in extreme conditions, such as traveling close to the [[speed of light]], being near extremely high [[gravity]] or dealing with very small distances as are important when dealing with [[subatomic particle]]s.
:γ=<math>\frac{1}{\sqrt{1-\frac{v^2}{c^2}}}</math>
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where v is the velocity of an object and c is the speed of lightAt 1000 miles per hour, the correction is .999999999999991.
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===Relativity===
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Relativity deals with objects traveling near the [[speed of light]] or near extremely strong gravitational fields, such as [[black holes]].
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In [[special relativity]], the [[Lorentz factor]], <math> \gamma </math>, can be used to judge whether the difference between classical mechanics and [[relativity]] is significant. A value close to 1 indicates that relativistic effects are negligible.
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<math>\gamma =\frac{1}{\sqrt{1-\frac{v^2}{c^2}}}</math>
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where
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:<math> v </math> is the [[velocity]] of an object
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:<math> c </math> is the [[speed of light]]
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At 5 miles per second, silar to that of orbital velocity of 18,000 miles per hour, the [[Lorentz factor]] has a value of 1.000000000360219.
    
[[Category:Mechanics]]
 
[[Category:Mechanics]]
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