The continuity equation in fluid mechanics is derived using conservation of mass of a system of fluid (think of a pipe w

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The continuity equation in fluid mechanics is derived using conservation of mass of a system of fluid (think of a pipe w

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The Continuity Equation In Fluid Mechanics Is Derived Using Conservation Of Mass Of A System Of Fluid Think Of A Pipe W 1
The Continuity Equation In Fluid Mechanics Is Derived Using Conservation Of Mass Of A System Of Fluid Think Of A Pipe W 1 (28.49 KiB) Viewed 26 times
The continuity equation in fluid mechanics is derived using conservation of mass of a system of fluid (think of a pipe with water coming in one side and coming out the other). It states that within a bounded region 2 (bounded by an) ap + V (pu) = 0 Ət where p is the fluid density, t is time, and u is the fluid velocity vector field. In integral form this states др Jo dv dV= = ₂- -V. (pu) dv. Ət What does the divergence theorem say that the right hand side of this equation is equal to?
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