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What is the derivation of Stokes' Law and how does it relate to the motion of small particles in a fluid?
Stokes' Law, derived by Sir George Stokes in the 19th century, describes the drag force experienced by small particles moving through a fluid. It states that the drag force is directly proportional to the particle's velocity and size, as well as the viscosity of the fluid. This law is important in understanding the motion of small particles in a fluid, such as how they settle or move in response to external forces like gravity or fluid flow.
Which equation is not used in the derivation of the keyword?
The equation that is not used in the derivation of the keyword is the quadratic formula.
What is stokes line and anti stokes line in Physics?
In physics, Stokes lines and anti-Stokes lines are lines on a Raman spectrum that correspond to low and high energy shifts, respectively, due to inelastic scattering of light. Stokes lines occur at lower frequencies than the incident light, while anti-Stokes lines occur at higher frequencies than the incident light. These shifts provide information about the vibrational modes in a molecule.
What is the derivation of the constant in the equation pvgamma constant?
The constant in the equation pvgamma constant is derived from the ideal gas law and the adiabatic process, where p represents pressure, v represents volume, and gamma represents the specific heat ratio.
What is the slowest stream velocity needed to maintain 001 cm particles downstream?
To prevent particles of 0.01 cm from settling downstream, a minimum stream velocity of 0.02 m/s is required, based on Stokes' law calculations for settling velocity.
What is the derivation of Stokes' Law and how does it relate to the motion of small particles in a fluid?
Stokes' Law, derived by Sir George Stokes in the 19th century, describes the drag force experienced by small particles moving through a fluid. It states that the drag force is directly proportional to the particle's velocity and size, as well as the viscosity of the fluid. This law is important in understanding the motion of small particles in a fluid, such as how they settle or move in response to external forces like gravity or fluid flow.
Derivation of navier-stokes equation for a cylindrical coordinates for a compressible laminar flow?
it is easy you can see any textbook........
What is the derivation of Navier-Stokes equation in cylindrical coordinates for incompressible flow?
http://en.wikipedia.org/wiki/Navier-Stokes_equations Please go to this page.
What ia bragg's law with derivation?
it is given by braggs
What is derivation of law of demand?
Law of demand is the higher the price the lower of goods demand for
How do you calculate viscosity from a stokes law graph?
Hmmm.. what is "stokes law graph" ? If Stokes Force = Fs, r=radius of a tube, v=velocity of a particle The formula of viscosity is Fs=6.pi.viscosity.r.v Then viscosity= Fs/(6.pi.r.v)
What has the author McNeill Stokes written?
McNeill Stokes has written: 'Construction law for owners and builders' -- subject(s): Construction contracts, Construction industry, Law and legislation 'Construction law in contractor's language' -- subject(s): Construction contracts
How do you prove benford's law?
Benford's law is obtained as maximum entropy distribution of balls in boxes under the assumption that the number of balls in a box can be 1,2,3....9. For derivation see Oded Kafri "entropy principle in direct derivation of Benford's law" at arxive (2009) .
What is nomothetic?
Nomothetic is a Greek derivation meaning proposition of the law in general or universal. The word is used in philosophy.
What has the author Marion B Stokes written?
Marion B. Stokes has written: 'The seller's credit guide' -- subject(s): Law and legislation, Consumer credit, Collection laws, Debtor and creditor
What are the Limitations of the experiment of stokes law?
can only be true if the ball is experiencing streamlined flow, i.e. no turbulence.
Derivation for parallelogram law of forces?
The parallelogram law of forces says that the sum of two forces is equivalent to the parallelogram formed by placing the first vector as starting from the origin and the second starting from the head of the first. This can be proven through trigonometric derivation of triangle angles and sides.
