Debye T-cubed Law for Heat Capacity of Crystals Formula

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Heat Capacity at Constant Volume is defined as the amount of heat energy required to raise the temperature of a given quantity of matter by one degree Celsius. Check FAQs
Cv=aT3
Cv - Heat Capacity at Constant Volume?a - Constant for Debye T-cubed law?T - Temperature?

Debye T-cubed Law for Heat Capacity of Crystals Example

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Here is how the Debye T-cubed Law for Heat Capacity of Crystals equation looks like with Values.

Here is how the Debye T-cubed Law for Heat Capacity of Crystals equation looks like with Units.

Here is how the Debye T-cubed Law for Heat Capacity of Crystals equation looks like.

2.997Edit=1.1E-7Edit300Edit3
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Debye T-cubed Law for Heat Capacity of Crystals Solution

Follow our step by step solution on how to calculate Debye T-cubed Law for Heat Capacity of Crystals?

FIRST Step Consider the formula
Cv=aT3
Next Step Substitute values of Variables
Cv=1.1E-7300K3
Next Step Prepare to Evaluate
Cv=1.1E-73003
LAST Step Evaluate
Cv=2.997J/K

Debye T-cubed Law for Heat Capacity of Crystals Formula Elements

Variables
Heat Capacity at Constant Volume
Heat Capacity at Constant Volume is defined as the amount of heat energy required to raise the temperature of a given quantity of matter by one degree Celsius.
Symbol: Cv
Measurement: Heat CapacityUnit: J/K
Note: Value can be positive or negative.
Constant for Debye T-cubed law
Constant for Debye T-cubed law is denoted by α= 12π⁴R/5Θ³.
Symbol: a
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Temperature
Temperature is the measure of hotness or coldness expressed in terms of any of several scales, including Fahrenheit and Celsius or Kelvin.
Symbol: T
Measurement: TemperatureUnit: K
Note: Value can be positive or negative.

Other formulas in Indistinguishable Particles category

​Go Mathematical Probability of Occurrence of Distribution
ρ=WWtot
​Go Boltzmann-Planck Equation
S=[BoltZ]ln(W)
​Go Determination of Helmholtz Free Energy using Molecular PF for Indistinguishable Particles
A=-NA[BoltZ]T(ln(qNA)+1)
​Go Determination of Gibbs Free energy using Molecular PF for Indistinguishable Particles
G=-NA[BoltZ]Tln(qNA)

How to Evaluate Debye T-cubed Law for Heat Capacity of Crystals?

Debye T-cubed Law for Heat Capacity of Crystals evaluator uses Heat Capacity at Constant Volume = Constant for Debye T-cubed law*Temperature^3 to evaluate the Heat Capacity at Constant Volume, The Debye T-cubed Law for Heat Capacity of Crystals formula is defined as the specific heat of a substance at extremely low temperatures is proportional to the cube of the fraction of its absolute temperature T and Debye temperature (θD). Heat Capacity at Constant Volume is denoted by Cv symbol.

How to evaluate Debye T-cubed Law for Heat Capacity of Crystals using this online evaluator? To use this online evaluator for Debye T-cubed Law for Heat Capacity of Crystals, enter Constant for Debye T-cubed law (a) & Temperature (T) and hit the calculate button.

FAQs on Debye T-cubed Law for Heat Capacity of Crystals

What is the formula to find Debye T-cubed Law for Heat Capacity of Crystals?
The formula of Debye T-cubed Law for Heat Capacity of Crystals is expressed as Heat Capacity at Constant Volume = Constant for Debye T-cubed law*Temperature^3. Here is an example- 2.2E+6 = 1.11E-07*300^3.
How to calculate Debye T-cubed Law for Heat Capacity of Crystals?
With Constant for Debye T-cubed law (a) & Temperature (T) we can find Debye T-cubed Law for Heat Capacity of Crystals using the formula - Heat Capacity at Constant Volume = Constant for Debye T-cubed law*Temperature^3.
Can the Debye T-cubed Law for Heat Capacity of Crystals be negative?
Yes, the Debye T-cubed Law for Heat Capacity of Crystals, measured in Heat Capacity can be negative.
Which unit is used to measure Debye T-cubed Law for Heat Capacity of Crystals?
Debye T-cubed Law for Heat Capacity of Crystals is usually measured using the Joule per Kelvin[J/K] for Heat Capacity. Joule per Fahrenheit[J/K], Joule per Celsius[J/K], Joule per Kilokelvin[J/K] are the few other units in which Debye T-cubed Law for Heat Capacity of Crystals can be measured.
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