Heat Capacity given Specific Heat Capacity Solution

STEP 0: Pre-Calculation Summary
Formula Used
Heat Capacity = Specific Heat Capacity*Mass
C = c*Massflight path
This formula uses 3 Variables
Variables Used
Heat Capacity - (Measured in Joule per Kelvin) - The Heat Capacity is a physical property of matter, defined as the amount of heat to be supplied to a given mass of a material to produce a unit change in its temperature.
Specific Heat Capacity - (Measured in Joule per Kilogram per K) - Specific Heat Capacity is the heat required to raise the temperature of the unit mass of a given substance by a given amount.
Mass - (Measured in Kilogram) - Mass is the quantity of matter in a body regardless of its volume or of any forces acting on it.
STEP 1: Convert Input(s) to Base Unit
Specific Heat Capacity: 4.184 Kilojoule per Kilogram per K --> 4184 Joule per Kilogram per K (Check conversion here)
Mass: 35.45 Kilogram --> 35.45 Kilogram No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
C = c*Massflight path --> 4184*35.45
Evaluating ... ...
C = 148322.8
STEP 3: Convert Result to Output's Unit
148322.8 Joule per Kelvin --> No Conversion Required
FINAL ANSWER
148322.8 Joule per Kelvin <-- Heat Capacity
(Calculation completed in 00.004 seconds)

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24 Equipartition Principle and Heat Capacity Calculators

Internal Molar Energy of Non-Linear Molecule
Go Molar Internal Energy = ((3/2)*[R]*Temperature)+((0.5*Moment of Inertia along Y-axis*(Angular Velocity along Y-axis^2))+(0.5*Moment of Inertia along Z-axis*(Angular Velocity along Z-axis^2))+(0.5*Moment of Inertia along X-axis*(Angular Velocity along X-axis^2)))+((3*Atomicity)-6)*([R]*Temperature)
Average Thermal Energy of Non-linear Polyatomic Gas Molecule
Go Thermal Energy = ((3/2)*[BoltZ]*Temperature)+((0.5*Moment of Inertia along Y-axis*(Angular Velocity along Y-axis^2))+(0.5*Moment of Inertia along Z-axis*(Angular Velocity along Z-axis^2)))+((3*Atomicity)-6)*([BoltZ]*Temperature)
Average Thermal Energy of Linear Polyatomic Gas Molecule
Go Thermal Energy = ((3/2)*[BoltZ]*Temperature)+((0.5*Moment of Inertia along Y-axis*(Angular Velocity along Y-axis^2))+(0.5*Moment of Inertia along Z-axis*(Angular Velocity along Z-axis^2)))+((3*Atomicity)-5)*([BoltZ]*Temperature)
Internal Molar Energy of Linear Molecule
Go Molar Internal Energy = ((3/2)*[R]*Temperature)+((0.5*Moment of Inertia along Y-axis*(Angular Velocity along Y-axis^2))+(0.5*Moment of Inertia along Z-axis*(Angular Velocity along Z-axis^2)))+((3*Atomicity)-5)*([R]*Temperature)
Rotational Energy of Non-Linear Molecule
Go Rotational Energy = (0.5*Moment of Inertia along Y-axis*Angular Velocity along Y-axis^2)+(0.5*Moment of Inertia along Z-axis*Angular Velocity along Z-axis^2)+(0.5*Moment of Inertia along X-axis*Angular Velocity along X-axis^2)
Translational Energy
Go Translational Energy = ((Momentum along X-axis^2)/(2*Mass))+((Momentum along Y-axis^2)/(2*Mass))+((Momentum along Z-axis^2)/(2*Mass))
Rotational Energy of Linear Molecule
Go Rotational Energy = (0.5*Moment of Inertia along Y-axis*(Angular Velocity along Y-axis^2))+(0.5*Moment of Inertia along Z-axis*(Angular Velocity along Z-axis^2))
Vibrational Energy Modeled as Harmonic Oscillator
Go Vibrational Energy = ((Momentum of Harmonic Oscillator^2)/(2*Mass))+(0.5*Spring Constant*(Change in Position^2))
Average Thermal Energy of Non-linear polyatomic Gas Molecule given Atomicity
Go Thermal Energy given Atomicity = ((6*Atomicity)-6)*(0.5*[BoltZ]*Temperature)
Average Thermal Energy of Linear Polyatomic Gas Molecule given Atomicity
Go Thermal Energy given Atomicity = ((6*Atomicity)-5)*(0.5*[BoltZ]*Temperature)
Total Kinetic Energy
Go Total Energy = Translational Energy+Rotational Energy+Vibrational Energy
Specific Heat Capacity given heat capacity
Go Specific Heat Capacity = Heat Capacity/(Mass*Change in Temperature)
Internal Molar Energy of Non-Linear Molecule given Atomicity
Go Molar Internal Energy = ((6*Atomicity)-6)*(0.5*[R]*Temperature)
Internal Molar Energy of Linear Molecule given Atomicity
Go Molar Internal Energy = ((6*Atomicity)-5)*(0.5*[R]*Temperature)
Heat Capacity
Go Heat Capacity = Mass*Specific Heat Capacity*Change in Temperature
Molar Vibrational Energy of Non-Linear Molecule
Go Vibrational Molar Energy = ((3*Atomicity)-6)*([R]*Temperature)
Molar Vibrational Energy of Linear Molecule
Go Vibrational Molar Energy = ((3*Atomicity)-5)*([R]*Temperature)
Vibrational Energy of Non-Linear Molecule
Go Vibrational Energy = ((3*Atomicity)-6)*([BoltZ]*Temperature)
Vibrational Energy of Linear Molecule
Go Vibrational Energy = ((3*Atomicity)-5)*([BoltZ]*Temperature)
Heat Capacity given Specific Heat Capacity
Go Heat Capacity = Specific Heat Capacity*Mass
Number of Modes in Non-Linear Molecule
Go Number of Normal modes for Non Linear = (6*Atomicity)-6
Vibrational Mode of Non-Linear Molecule
Go Number of Normal modes = (3*Atomicity)-6
Vibrational Mode of Linear Molecule
Go Number of Normal modes = (3*Atomicity)-5
Number of Modes in Linear Molecule
Go Number of Modes = (6*Atomicity)-5

Heat Capacity given Specific Heat Capacity Formula

Heat Capacity = Specific Heat Capacity*Mass
C = c*Massflight path

What is the statement of Equipartition Theorem?

The original concept of equipartition was that the total kinetic energy of a system is shared equally among all of its independent parts, on the average, once the system has reached thermal equilibrium. Equipartition also makes quantitative predictions for these energies. The key point is that the kinetic energy is quadratic in the velocity. The equipartition theorem shows that in thermal equilibrium, any degree of freedom (such as a component of the position or velocity of a particle) which appears only quadratically in the energy has an average energy of ​1⁄2kBT and therefore contributes ​1⁄2kB to the system's heat capacity.

How to Calculate Heat Capacity given Specific Heat Capacity?

Heat Capacity given Specific Heat Capacity calculator uses Heat Capacity = Specific Heat Capacity*Mass to calculate the Heat Capacity, The Heat Capacity given Specific Heat Capacity is a physical property of matter, defined as the amount of heat to be supplied to a given mass of a material to produce a unit change in its temperature. Heat Capacity is denoted by C symbol.

How to calculate Heat Capacity given Specific Heat Capacity using this online calculator? To use this online calculator for Heat Capacity given Specific Heat Capacity, enter Specific Heat Capacity (c) & Mass (Massflight path) and hit the calculate button. Here is how the Heat Capacity given Specific Heat Capacity calculation can be explained with given input values -> 148322.8 = 4184*35.45.

FAQ

What is Heat Capacity given Specific Heat Capacity?
The Heat Capacity given Specific Heat Capacity is a physical property of matter, defined as the amount of heat to be supplied to a given mass of a material to produce a unit change in its temperature and is represented as C = c*Massflight path or Heat Capacity = Specific Heat Capacity*Mass. Specific Heat Capacity is the heat required to raise the temperature of the unit mass of a given substance by a given amount & Mass is the quantity of matter in a body regardless of its volume or of any forces acting on it.
How to calculate Heat Capacity given Specific Heat Capacity?
The Heat Capacity given Specific Heat Capacity is a physical property of matter, defined as the amount of heat to be supplied to a given mass of a material to produce a unit change in its temperature is calculated using Heat Capacity = Specific Heat Capacity*Mass. To calculate Heat Capacity given Specific Heat Capacity, you need Specific Heat Capacity (c) & Mass (Massflight path). With our tool, you need to enter the respective value for Specific Heat Capacity & Mass 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 Heat Capacity?
In this formula, Heat Capacity uses Specific Heat Capacity & Mass. We can use 1 other way(s) to calculate the same, which is/are as follows -
  • Heat Capacity = Mass*Specific Heat Capacity*Change in Temperature
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