Sphericity of Cylindrical Particle Formula

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Sphericity of Cylindrical Particle is a measure of how closely the shape of an object resembles that of a perfect sphere. Check FAQs
Φcylindricalparticle=((((R)2H34)13)2)4π2πR(R+H)
Φcylindricalparticle - Sphericity of Cylindrical Particle?R - Cylinder Radius?H - Cylinder Height?π - Archimedes' constant?

Sphericity of Cylindrical Particle Example

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Here is how the Sphericity of Cylindrical Particle equation looks like with Values.

Here is how the Sphericity of Cylindrical Particle equation looks like with Units.

Here is how the Sphericity of Cylindrical Particle equation looks like.

0.8209Edit=((((0.025Edit)20.11Edit34)13)2)43.141623.14160.025Edit(0.025Edit+0.11Edit)
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Sphericity of Cylindrical Particle Solution

Follow our step by step solution on how to calculate Sphericity of Cylindrical Particle?

FIRST Step Consider the formula
Φcylindricalparticle=((((R)2H34)13)2)4π2πR(R+H)
Next Step Substitute values of Variables
Φcylindricalparticle=((((0.025m)20.11m34)13)2)4π2π0.025m(0.025m+0.11m)
Next Step Substitute values of Constants
Φcylindricalparticle=((((0.025m)20.11m34)13)2)43.141623.14160.025m(0.025m+0.11m)
Next Step Prepare to Evaluate
Φcylindricalparticle=((((0.025)20.1134)13)2)43.141623.14160.025(0.025+0.11)
Next Step Evaluate
Φcylindricalparticle=0.820941472039316
LAST Step Rounding Answer
Φcylindricalparticle=0.8209

Sphericity of Cylindrical Particle Formula Elements

Variables
Constants
Sphericity of Cylindrical Particle
Sphericity of Cylindrical Particle is a measure of how closely the shape of an object resembles that of a perfect sphere.
Symbol: Φcylindricalparticle
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Cylinder Radius
Cylinder Radius is the radius of its base.
Symbol: R
Measurement: LengthUnit: m
Note: Value should be greater than 0.
Cylinder Height
Cylinder Height is the shortest distance between the 2 bases of a cylinder.
Symbol: H
Measurement: LengthUnit: m
Note: Value should be greater than 0.
Archimedes' constant
Archimedes' constant is a mathematical constant that represents the ratio of the circumference of a circle to its diameter.
Symbol: π
Value: 3.14159265358979323846264338327950288

Other formulas in Sphericity of Particles category

​Go Energy Required to Crush Coarse Materials according to Bond's Law
E=Wi((100d2)0.5-(100d1)0.5)
​Go Mass Mean Diameter
DW=(xADpi)
​Go Number of Particles
Np=mρparticleVparticle
​Go Sauter Mean Diameter
dsauter=6Vparticle_1Sparticle

How to Evaluate Sphericity of Cylindrical Particle?

Sphericity of Cylindrical Particle evaluator uses Sphericity of Cylindrical Particle = (((((Cylinder Radius)^2*Cylinder Height*3/4)^(1/3))^2)*4*pi)/(2*pi*Cylinder Radius*(Cylinder Radius+Cylinder Height)) to evaluate the Sphericity of Cylindrical Particle, Sphericity of Cylindrical Particle gives the sphericity of a cylindrical particle by dividing the total surface area of an equivalent diameter sphere by the total surface area of the cylinder. Sphericity of Cylindrical Particle is denoted by Φcylindricalparticle symbol.

How to evaluate Sphericity of Cylindrical Particle using this online evaluator? To use this online evaluator for Sphericity of Cylindrical Particle, enter Cylinder Radius (R) & Cylinder Height (H) and hit the calculate button.

FAQs on Sphericity of Cylindrical Particle

What is the formula to find Sphericity of Cylindrical Particle?
The formula of Sphericity of Cylindrical Particle is expressed as Sphericity of Cylindrical Particle = (((((Cylinder Radius)^2*Cylinder Height*3/4)^(1/3))^2)*4*pi)/(2*pi*Cylinder Radius*(Cylinder Radius+Cylinder Height)). Here is an example- 0.820941 = (((((0.025)^2*0.11*3/4)^(1/3))^2)*4*pi)/(2*pi*0.025*(0.025+0.11)).
How to calculate Sphericity of Cylindrical Particle?
With Cylinder Radius (R) & Cylinder Height (H) we can find Sphericity of Cylindrical Particle using the formula - Sphericity of Cylindrical Particle = (((((Cylinder Radius)^2*Cylinder Height*3/4)^(1/3))^2)*4*pi)/(2*pi*Cylinder Radius*(Cylinder Radius+Cylinder Height)). This formula also uses Archimedes' constant .
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