An ideal gas is to flow isentropically from a large tank where the air is maintained at a tempera psia to standard atmospheric discharge conditions in a way to achieve a maximal velocity. Des duct involved and determine the duct exit Mach number and velocity in ft/s if the gas is air. The problem can be solved either using the isentropic relations or this figure. The isentropic r difficult to use unless you code them into a computer program. (a) What is the pressure ratio for the flow? (b) Is the exit flow subsonic, sonic, or supersonic?

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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(a) What is the exit temperature?
(b) What is speed of sound at the exit?
(c) What is the exit speed?
(a) Texit =
(b) Cexiti
(c) Vexit i
R
ft/s
ft/s
Transcribed Image Text:(a) What is the exit temperature? (b) What is speed of sound at the exit? (c) What is the exit speed? (a) Texit = (b) Cexiti (c) Vexit i R ft/s ft/s
An ideal gas is to flow isentropically from a large tank where the air is maintained at a temperature and pressure of 59 °F and 76
psia to standard atmospheric discharge conditions in a way to achieve a maximal velocity. Describe in general terms the kind of
duct involved and determine the duct exit Mach number and velocity in ft/s if the gas is air.
The problem can be solved either using the isentropic relations or this figure. The isentropic relations are more accurate, but
difficult to use unless you code them into a computer program.
(a) What is the pressure ratio for the flow?
(b) Is the exit flow subsonic, sonic, or supersonic?
(c) What is the exit Mach number?
(a) Pexit/Po= i
(b)
(c) Mexit =
Transcribed Image Text:An ideal gas is to flow isentropically from a large tank where the air is maintained at a temperature and pressure of 59 °F and 76 psia to standard atmospheric discharge conditions in a way to achieve a maximal velocity. Describe in general terms the kind of duct involved and determine the duct exit Mach number and velocity in ft/s if the gas is air. The problem can be solved either using the isentropic relations or this figure. The isentropic relations are more accurate, but difficult to use unless you code them into a computer program. (a) What is the pressure ratio for the flow? (b) Is the exit flow subsonic, sonic, or supersonic? (c) What is the exit Mach number? (a) Pexit/Po= i (b) (c) Mexit =
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Follow-up Question
(a) What is the exit temperature?
(b) What is speed of sound at the exit?
(c) What is the exit speed?
(a) Texit = i
(b) Cexit =
(c) Vexit =
i
i
R
ft/s
ft/s
Transcribed Image Text:(a) What is the exit temperature? (b) What is speed of sound at the exit? (c) What is the exit speed? (a) Texit = i (b) Cexit = (c) Vexit = i i R ft/s ft/s
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