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krok68 [10]
3 years ago
11

For an irreversible isothermal process occured in a system with temperature T, which following expression best evaluates the cha

nge of entropy of the isolated system? (A) ∆S=0 (B) ∆S<0 (C) ∆S>0 (D) ∆S=Q/T (E) ∆S>Q/T (F) ∆S
Engineering
1 answer:
Ulleksa [173]3 years ago
8 0

Answer:

∆S=Q/T

Explanation:

Given the general expression for entropy:

\Delta S = \int \frac{dQ}{T}

We can proceed to find the final expression.

As the temperature does not change, it can be removed from the integral, leaving:

\Delta S=\frac{1}{T} \int dQ

Now, we proceed to solve the integral to have the final answer:

\Delta S=\frac{1}{T} Q=\frac{Q}{T} \\\\Therfore\\\\\Delta S=\frac{Q}{T}

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For a certain gas, Cp = 840.4 J/kg-K; and Cv = 651.5 J/kg-K. How fast will sound travel in this gas if it is at an adiabatic sta
Crank

Answer:

The speed of the sound for the adiabatic gas is 313 m/s

Explanation:

For adiabatic state gas, the speed of the sound c is calculated by the following expression:

c=\sqrt(\gamma*R*T)

Where R is the gas's particular constant defined in terms of Cp and Cv:

R=Cp-Cv

For particular values given:

R=840.4 \frac{J}{Kg-K}- 651.5 \frac{J}{Kg-K}

R=188.9 \frac{J}{Kg-K}

The gamma undimensional constant is also expressed as a function of Cv and Cp:

\gamma=Cp/Cv

\gamma=840.4 \frac{J}{Kg-K} / 651.5 \frac{J}{Kg-K}

\gamma=1.29

And the variable T is the temperature in Kelvin. Thus for the known temperature:

c=\sqrt(1.29*188.9 \frac{J}{Kg-K}*377 K)

c=\sqrt(91867.73 \frac{J}{Kg})

The Jules unit can expressing by:

J=N.m=\frac{Kg.m}{s^2}* m

J=\frac{Kg.m^2}{s^2}

Replacing the new units for the speed of the sound:

c=\sqrt(91867.73 \frac{Kg.m^2}{Kg.s^2})

c=\sqrt(91867.73 \frac{m^2}{s^2})

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