Consider the following T-V diagram: T Q' I aq aq I Q T I I I I I Vo' Vo V₁' T' V₁ V The two horizontal curves are isothermal and quasistatic, where their start and end points lay on two adiabatic and quasistatic curves. Because the operations are quasistatic, we know Q = Qmax(T, V₁ V₁), which means the heat absorption is equal to the maximum heat absorption, and similarly Q′ = Qmax(T",Vo' V₁'). We also know the Carnot Theorem, which states that ƒ (T',T) =:- Qmax(T¹,Vo¹ →V₁1¹) Qmax(T,Vo→V₁) where it is 2 dependent only on the temperatures T and T'. Now, assuming the fluid is an ideal gas, verify the statement above by calculating f(T',T).

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Consider the following T-V diagram:
T
T'
T
Vo'
Q'
aq
iq
1
I
I
I
Vo V₁'
I
I
Q
aq
I
V₁ V
The two horizontal curves are isothermal and quasistatic, where their start and end points lay on
two adiabatic and quasistatic curves.
Because the operations are quasistatic, we know Q = Qmax (T,Vo → V₁), which means the heat
absorption is equal to the maximum heat absorption, and similarly Q' = Qmax (T', Vo' V₁').
Qmax(T¹,Vo¹ →V₁¹)
We also know the Carnot Theorem, which states that ƒ (T',T) =:
where it is
Qmax(T,Vo→V₁)
"
dependent only on the temperatures T and T'.
Now, assuming the fluid is an ideal gas, verify the statement above by calculating f(T',T).
Transcribed Image Text:Consider the following T-V diagram: T T' T Vo' Q' aq iq 1 I I I Vo V₁' I I Q aq I V₁ V The two horizontal curves are isothermal and quasistatic, where their start and end points lay on two adiabatic and quasistatic curves. Because the operations are quasistatic, we know Q = Qmax (T,Vo → V₁), which means the heat absorption is equal to the maximum heat absorption, and similarly Q' = Qmax (T', Vo' V₁'). Qmax(T¹,Vo¹ →V₁¹) We also know the Carnot Theorem, which states that ƒ (T',T) =: where it is Qmax(T,Vo→V₁) " dependent only on the temperatures T and T'. Now, assuming the fluid is an ideal gas, verify the statement above by calculating f(T',T).
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