Chemical Thermodynamics 3.12 - Heat Capacity

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Short physical chemistry lecture on the constant pressure and constant volume heat capacities of ideal gases.

The constant volume heat capacity of a system is defined as the partial derivative of the internal energy with respect to temperature. The constant pressure heat capacity of a system is defined as the partial derivative of the enthlapy with respect to temperature.

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About the mono/di/poly-atomic molecule heat capacity, you should add that you are ignoring vibrational contribution to heat capacity. Good video overall still.

bohanxu
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Let me ask you how the equation C_P(T)=C_V(T) +nR is derived.
This equation came from C_P(T)=dH/dT { I think it should be (dH/dT)_P } = (du/dT)_P +nR.
and I wonder how (du/dT)_P term ends up being C_V(T) which is (du/dT)_V.

Is it because (du/dT)_P and (du/dT)_V are same for the ideal gas,
OR they are just same in that they are partial dervatives regardless of subscript P and V, which is nothing to do with the value and is only for the purpose of clarification?

nkyu
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in the third line of the right side of the screen, you said du=(du/dT)_N *dT = C_V *dT.
how does (du/dT)_N equal C_V? C_V equals (du/dT)_V.

nkyu
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please i need example about it..not prove

safwanahmad
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why is C independent of T for ideal gas?

nkyu