An insulated, rigid tank whose volume is 0.5 m³ is connected by a valve to a large vessel holding steam at 40 bar, 480°C. The tank is initially evacuated. The valve is opened only as long as required to fill the tank with steam to a pressure of 20 bar. Determine: (a) the final temperature of the steam in the tank, in °C, the final mass of the steam in the tank, in kg, and (b) the amount of entropy produced, in kJ/K.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Thermodynamics, please help with part 2 and show all work
!
1
Q
A
tion
An insulated, rigid tank whose volume is 0.5 m³ is connected by a valve to a large vessel holding steam at 40 bar, 480°C. The tank is
initially evacuated. The valve is opened only as long as required to fill the tank with steam to a pressure of 20 bar.
Determine:
(a) the final temperature of the steam in the tank, in °C, the final mass of the steam in the tank, in kg, and
(b) the amount of entropy produced, in kJ/K.
Part A
✔ Your answer is correct.
Determine the final temperature of the steam in the tank, in °C, and the final mass of the steam in the tank, in kg.
T₂=
660.25
°℃
2.338
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Transcribed Image Text:! 1 Q A tion An insulated, rigid tank whose volume is 0.5 m³ is connected by a valve to a large vessel holding steam at 40 bar, 480°C. The tank is initially evacuated. The valve is opened only as long as required to fill the tank with steam to a pressure of 20 bar. Determine: (a) the final temperature of the steam in the tank, in °C, the final mass of the steam in the tank, in kg, and (b) the amount of entropy produced, in kJ/K. Part A ✔ Your answer is correct. Determine the final temperature of the steam in the tank, in °C, and the final mass of the steam in the tank, in kg. T₂= 660.25 °℃ 2.338 MacBook Pro AMA F6 ² F1 N m₂ = @ 2 W S F2 X command # 3 E 20 F3 D $ 4 C DOD DOD F4 R F kg er de % 5 V F5 T G < 6 Y B & 7 H aa F7 U N * 8 J DII FB 1 - 9 M DD F9 K Attempts: 1 of 3 used 4 F10 O ) 0 < 1 H L P command a F11 : + { [ = S option
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