Page > of 3 2) A rigid container has a total volume of 15 ft. There is a removable wall that divides the container into two spaces, A and B. Both spaces are filled with the same gas. Space A has a specific volume of 0.70 ft'1lbm. The mass of space B is 10 Ibm. The walll is removed, the the two spaces of gas mix and reach a new equilibrium state. The mixed gas filling the entire container at the new equilibrium state has a density of 1.3 lbm ft'. Determine the specific volume of gas in space B [ftlbm] before the wall was removed. (See next page for Problem #3)

Refrigeration and Air Conditioning Technology (MindTap Course List)
8th Edition
ISBN:9781305578296
Author:John Tomczyk, Eugene Silberstein, Bill Whitman, Bill Johnson
Publisher:John Tomczyk, Eugene Silberstein, Bill Whitman, Bill Johnson
Chapter2: Matter And Energy
Section: Chapter Questions
Problem 30RQ: A gas is compressed inside a compressor's cylinder. When the piston is at its bottom dead center,...
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> of 3
2) A rigid container has a total volume of 15 ft. There is a removable wall that divides the
container into two spaces, A and B. Both spaces are filled with the same gas. Space A has
a specific volume of 0.70 ft'/1lbm. The mass of space B is 10 Ibm. The walll is removed, the
the two spaces of gas mix and reach a new equilibrium state. The mixed gas filling the entire
container at the new equilibrium state has a density of 1.3 lbm ft'. Determine the specific
volume of gas in space B [ft'Ibm] before the wall was removed.
(See next page for Problem #3)
Transcribed Image Text:Page > of 3 2) A rigid container has a total volume of 15 ft. There is a removable wall that divides the container into two spaces, A and B. Both spaces are filled with the same gas. Space A has a specific volume of 0.70 ft'/1lbm. The mass of space B is 10 Ibm. The walll is removed, the the two spaces of gas mix and reach a new equilibrium state. The mixed gas filling the entire container at the new equilibrium state has a density of 1.3 lbm ft'. Determine the specific volume of gas in space B [ft'Ibm] before the wall was removed. (See next page for Problem #3)
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