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Differentiating the Integral Form of the Continuity Equation for Fluids 
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#1
Jan1811, 03:53 PM

P: 2

1. The problem statement, all variables and given/known data
I am working on a problem that asks to use the integral form of the continuity equation (for a steady flow) and show that it can equal this (by taking the derivative of it): dr/r + dV/V + dA/A = 0 where V is Velocity and r is the density. 2. Relevant equations What would the derivative be with respect to? 3. The attempt at a solution I was able to bring it down to: rVA=0 but I am unaware how to differentiate this so that it looks like the equation above. Thanks. 


#2
Jan1811, 04:42 PM

P: 2

Never mind... I have forgotten the old chain rule from calculus. I was over thinking this problem.



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