Identity theorem for Riemann surfaces: Difference between revisions

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{{Unreferenced stub|auto=yes|date=December 2009}}
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The '''partial specific volume''' '''<math>\bar{v_i},</math>''' express the variation of the extensive volume of a mixture in respect to composition. It is the partial derivative of volume with respect to the mass of the component of interest.
:<math>V=\sum _{i=1}^n m_i \bar{v_i},</math>
 
where <math>\bar{v_i}</math> is the partial specific volume of a component <math>i</math> defined as:
 
:<math>\bar{v_i}=\left( \frac{\partial V}{\partial m_i} \right)_{T,P,n_{j\neq i}}.</math>
 
 
The PSV is usually measured in [[Litre|milliLiters]] (mL) per [[gram]] (g).
==Properties==
The sum of '''partial specific volumes''' of a mixture or solution is an inverse of density of the mixture namely the [[specific volume]] of the mixture.
:<math>v = \sum_i w_i\cdot \bar{v_i} = \frac {1}{\rho}</math>
 
:<math>\sum_i \rho_i \cdot \bar{v_i} = 1</math>
 
==Notes==
<references/>
==See also==
*[[Partial molar property]]
*[[Apparent molar property]]
[[Category:Density]]
 
{{DEFAULTSORT:Partial Specific Volume}}
 
 
{{Chem-stub}}
{{Biochem-stub}}

Latest revision as of 02:24, 16 February 2014

Oscar is what my wife loves to call me and I completely dig that name. Body developing is what my family members and I appreciate. I am a meter reader. California is our beginning location.

Feel free to visit my web page - over the counter std test (check out here)

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