Specific Surface Energy using Work for Nanoparticles Solution

STEP 0: Pre-Calculation Summary
Formula Used
Specific Surface Energy = Required Work/Surface Area of Object
γ = dW/dA
This formula uses 3 Variables
Variables Used
Specific Surface Energy - (Measured in Joule per Square Meter) - The Specific Surface Energy is the ratio of the required work to the surface area of the object.
Required Work - (Measured in Joule) - The Required Work is the amount of work needed for the desired process to happen.
Surface Area of Object - (Measured in Square Meter) - The Surface Area of Object is the total amount of space that all the surfaces of the object take up.
STEP 1: Convert Input(s) to Base Unit
Required Work: 20 Joule --> 20 Joule No Conversion Required
Surface Area of Object: 5 Square Meter --> 5 Square Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
γ = dW/dA --> 20/5
Evaluating ... ...
γ = 4
STEP 3: Convert Result to Output's Unit
4 Joule per Square Meter --> No Conversion Required
FINAL ANSWER
4 Joule per Square Meter <-- Specific Surface Energy
(Calculation completed in 00.004 seconds)

Credits

Created by Abhijit gharphalia
national institute of technology meghalaya (NIT Meghalaya), Shillong
Abhijit gharphalia has created this Calculator and 25+ more calculators!
Verified by Soupayan banerjee
National University of Judicial Science (NUJS), Kolkata
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25 Nanomaterials and Nanochemistry Calculators

Energy of Liquid Drop in Neutral System
Go Energy of Liquid Drop = Energy per Atom*Number of Atom+Binding Energy Deficiency of Surface Atom*(Number of Atom^(2/3))+Curvature Coefficient*(Number of Atom^(1/3))
Local field using Incident Field and Polarization
Go Local Field = Incident Field+(Polarization due to Sphere/(3*Real Dielectric Constant*Vacuum Dielectric Constant))
Incident Field using Local Field and Polarization
Go Incident Field = Local Field-(Polarization due to Sphere/(3*Real Dielectric Constant*Vacuum Dielectric Constant))
Generalized Free Energy using Surface Energy and Volume
Go Generalized Free Enthalpy = Free Enthalpy-(2*Specific Surface Energy*Molar Volume)/Radius of Liquid Sphere
Energy Deficiency of Plane Surface using Surface Tension
Go Energy Deficiency of Surface = Surface Tension*4*pi*(Wigner Seitz radius^2)*(Number of Atom^(2/3))
Average Anisotropy using Diameter and Thickness
Go Average Anisotropy = (Magnetocrystalline Anisotropy Constant*Particle Diameter^6)/Nanoparticle Wall Thickness^6
Coulomb Energy of Charged Particle using Wigner Seitz radius
Go Coulomb Energy of Charged Sphere = (Surface Electrons^2)*(Number of Atom^(1/3))/(2*Wigner Seitz radius)
Pressure Inside Grain
Go Inside pressure of Grain = External Pressure of Grain+(4*Specific Surface Energy)/Size of Grain
Polarization due to Sphere using Dipole moment of Sphere
Go Polarization due to Sphere = Volume Fraction*Dipole Moment of Sphere/Volume of Nanoparticle
Average Anisotropy using Anisotropy Constant
Go Average Anisotropy = Magnetocrystalline Anisotropy Constant/sqrt(Nanoparticles Present)
Uniaxial Anisotropy Energy per Unit Volume using Anisotropy Constant
Go Uniaxial Anisotropy Energy per Unit Volume = Magnetocrystalline Anisotropy Constant*(Angle in Uniaxial Anisotropy^2)
Number of Nanoparticles using Volume Fraction and Volume of Nanoparticle
Go Number of Nanoparticles = (Volume Fraction*Volume of Material)/Volume of Nanoparticle
Volume Fraction using Volume of Nanoparticles
Go Volume Fraction = (Number of Nanoparticles*Volume of Nanoparticle)/Volume of Material
Volume of Nanoparticles using Volume Fraction
Go Volume of Nanoparticle = (Volume Fraction*Volume of Material)/Number of Nanoparticles
Specific Surface Energy using Pressure, Volume Change and Area
Go Specific Surface Energy = (Excess pressure*Volume change)/Surface Area of Object
Energy of Propagation using Specific Surface Energy
Go Energy of Propagation = Specific Surface Energy*pi*Radius of Liquid Sphere^2
Energy Deficiency of Plane Surface using Binding Energy Deficiency
Go Energy Deficiency of Surface = Binding Energy Deficiency of Surface Atom*(Number of Atom^(2/3))
Anisotropy Field using Spontaneous Magnetization
Go Anisotropy Field = (2*Magnetocrystalline Anisotropy Constant)/Spontaneous Magnetization
Coulomb Energy of Charged Particle using Radius of Cluster
Go Coulomb Energy of Charged Sphere = (Surface Electrons^2)/(2*Radius of Cluster)
Energy Deficiency of Curvature containing Cluster Surface
Go Energy Deficiency of Curvature = Curvature Coefficient*(Number of Atom^(1/3))
Excess Pressure using Surface Energy and Radius
Go Excess pressure = (2*Specific Surface Energy)/Radius of Liquid Sphere
Specific Surface Energy using Work for Nanoparticles
Go Specific Surface Energy = Required Work/Surface Area of Object
Radius of Cluster using Wigner Seitz Radius
Go Radius of Cluster = Wigner Seitz radius*(Number of Atom^(1/3))
Energy per Unit Volume of Cluster
Go Energy per Unit Volume = Energy per Atom*Number of Atom
Surface Stress using Work
Go Surface Stress = Required Work/Surface Area of Object

Specific Surface Energy using Work for Nanoparticles Formula

Specific Surface Energy = Required Work/Surface Area of Object
γ = dW/dA

What are Nanoparticles?

Nanoparticles are microscopic particles with dimensions ranging from 1 to 100 nanometers. They are invisible to the human eye and exhibit unique physical and chemical properties compared to their larger counterparts.

How to Calculate Specific Surface Energy using Work for Nanoparticles?

Specific Surface Energy using Work for Nanoparticles calculator uses Specific Surface Energy = Required Work/Surface Area of Object to calculate the Specific Surface Energy, The Specific Surface Energy using Work for Nanoparticles using Work formula is defined as the increase in free energy when surface area increases by unit area. Surface energy is the energy that exists between the surface molecules of solid materials or substances when a comparable attractive force exists. Specific Surface Energy is denoted by γ symbol.

How to calculate Specific Surface Energy using Work for Nanoparticles using this online calculator? To use this online calculator for Specific Surface Energy using Work for Nanoparticles, enter Required Work (dW) & Surface Area of Object (dA) and hit the calculate button. Here is how the Specific Surface Energy using Work for Nanoparticles calculation can be explained with given input values -> 4 = 20/5.

FAQ

What is Specific Surface Energy using Work for Nanoparticles?
The Specific Surface Energy using Work for Nanoparticles using Work formula is defined as the increase in free energy when surface area increases by unit area. Surface energy is the energy that exists between the surface molecules of solid materials or substances when a comparable attractive force exists and is represented as γ = dW/dA or Specific Surface Energy = Required Work/Surface Area of Object. The Required Work is the amount of work needed for the desired process to happen & The Surface Area of Object is the total amount of space that all the surfaces of the object take up.
How to calculate Specific Surface Energy using Work for Nanoparticles?
The Specific Surface Energy using Work for Nanoparticles using Work formula is defined as the increase in free energy when surface area increases by unit area. Surface energy is the energy that exists between the surface molecules of solid materials or substances when a comparable attractive force exists is calculated using Specific Surface Energy = Required Work/Surface Area of Object. To calculate Specific Surface Energy using Work for Nanoparticles, you need Required Work (dW) & Surface Area of Object (dA). With our tool, you need to enter the respective value for Required Work & Surface Area of Object and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Specific Surface Energy?
In this formula, Specific Surface Energy uses Required Work & Surface Area of Object. We can use 1 other way(s) to calculate the same, which is/are as follows -
  • Specific Surface Energy = (Excess pressure*Volume change)/Surface Area of Object
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