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Q: What is continuity equation for compressible fluids?
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What is the difference between compressible and in-compressible fluids giving examples of the fluids found in human body?

compressible fluid changes its volume when external pressure is applied and in-compressible fluid does not change its volume due to external pressure


Water is a non compssible fluid?

Fluids include liquids and gasses. Liquids are not compressible. Gasses are compressible. Water is a liquid and it not compressible.


What is compressible fluids?

A fluid which is reduced in volume by an increase in pressure.


Strategies for problem solving thought project 8 the motion of fluids?

use the continuity equation to explain how jet engines provide a forward thrust for an airplane?


How are the continuity equation and bernoulli's equation related?

Continuity equations describe the movement of constant. Bernoulli's equation also relates to movement, the flow of liquids. For some situations, where the liquid flowing is a constant, both a continuity equation and Bernoulli's equation can be applied.


Is hydraulic fluid very compressible?

There are various forms of hydraulic fluids out there. Some are, some are not.


Name of gases that are compressible?

All gases are compressible (even all fluids and solids are, though much lesser), so there is no special name needed for this group because it is not special.


What is continuity equation tell us?

fluid flow.


What is continuity equation in fluid mechanics?

Area*Velocity=Constant


What has the author K Stewartson written?

K. Stewartson has written: 'The theory of laminar boundary layers in compressible fluids' 'The boundary layer'


Why gas and liquid behave similarly?

They are both FLUIDS, and basically follow the same Laws of Physics. The biggest difference is that Liquids are NOT Compressible.


What is the equation of continuity?

The Equation of Continuity is the four dimensional derivative of a four dimensional variable set to zero. This is also called the limit equation and the Boundary equation, and the Homeostasis Equation. The Continuity Equation is also called the Invariant Equation or Condition. The most famous equation that is in fact a continuity Equation is Maxwell's Electromagnetic equations. (d/dR + Del)(Br + Bv) = (dBr/dR -Del.Bv) + (dBv/dR + DelxBv + Del Br) = 0 This gives two equations the real Continuity Equation: 0=(dBr/dR - Del.Bv) and the vector Continuity Equation: 0=(dBv/dR + Del Br) This Equation will be more familiar when R=ct and dR=cdt and cB = E then 0=(dBr/dt - Del.Ev) and 0=(dBv/dt + Del Er) The Continuity Equation says the sum of the derivatives is zero. The four dimensional variable has two parts a real part Br and a vector part Bv. The Continuity Equation is the sum of the real derivatives is zero and the sum of the vector derivatives is zero. The term DelxBv is zero at Continuity because this term is perpendicular to both the other two terms and makes it impossible geometrically for the vectors to sum to zero unless it is zero. Only if the DelxBv=0 can the vectors sum to zero. This situation occurs when the other two terms are parallel or anti-parallel. If anti-parallel then dBv/Dr is equal and opposite to Del Br and the vectors sum to zero. This is Newton's Equal and Opposite statement in his 3rd Law and is a geometrical necessity for the vectors to sum to zero.. Many Equations of Physics have misrepresented the Continuity Equation and others have not recognized the continuity Equation as in Maxwell's Equations. The Continuity Equation is probably the most important equation in science! The Four dimensional space of science is a quaternion non-commutative (non-parallel) space defined by William Rowan Hamilton in 1843, (i,j,k and 1), with rules i^2=j^2=k^2=-1.