Deck 8: External Flows

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سؤال
If kinetic energy is desired, the variable η in Eq. 4.2.6\eta \text { in Eq. } 4.2 .6 in Eq. 4.2.6 would be represented by: (A) VV
(B) V2V ^ { 2 }
(C) V2/2V ^ { 2 } / 2
(D) mV2/2m V ^ { 2 } / 2
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سؤال
Which property listed below is an intensive property?
(A) Internal energy
(B) Mass
(C) Density
(D) Enthalpy
سؤال
Which quantity listed below is an integral quantity?
(A) Velocity
(B) Pressure
(C) Temperature
(D) Mass
سؤال
 For a fixed control volume, the reason why ddtc.. ρηdV=c. .t(ρη)dV is: \text { For a fixed control volume, the reason why } \frac { d } { d t } \int _ { \text {c.. } } \rho \eta d V = \int _ { \text {c. } . } \frac { \partial } { \partial t } ( \rho \eta ) d V \text { is: }

A) The integrand is independent of time
B) The limits of integration are independent of time
C) The flow is a steady flow
D) The quantity ρη is independent of position
سؤال
 If the control volume equation for a flow is η2ρ2A2V2=η1ρ1A1V1, the flow may be: \text { If the control volume equation for a flow is } \eta _ { 2 } \rho _ { 2 } A _ { 2 } V _ { 2 } = \eta _ { 1 } \rho _ { 1 } A _ { 1 } V _ { 1 } \text {, the flow may be: }

A) Uniform flow into and from a fixed volume
B) Steady, uniform flow in a pipe
C) Uniform flow in a conduit
D) Steady, one-dimensional flow in a channel
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ملء الشاشة (f)
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Deck 8: External Flows
1
If kinetic energy is desired, the variable η in Eq. 4.2.6\eta \text { in Eq. } 4.2 .6 in Eq. 4.2.6 would be represented by: (A) VV
(B) V2V ^ { 2 }
(C) V2/2V ^ { 2 } / 2
(D) mV2/2m V ^ { 2 } / 2
C
V2/2V ^ { 2 } / 2
Kinetic energy is mV2/2 so the kinetic energy of an infinitesimal mass is 12ρV2dV\text {Kinetic energy is \(m V ^ { 2 } / 2\) so the kinetic energy of an infinitesimal mass is \(\frac { 1 } { 2 } \rho V ^ { 2 } d V\)}
2
Which property listed below is an intensive property?
(A) Internal energy
(B) Mass
(C) Density
(D) Enthalpy
WHICH PROPERTY LISTED BELOW IS AN INTENSIVE PROPERTY?
(C) Density
Density does not depend on the amount of mass in a system.
3
Which quantity listed below is an integral quantity?
(A) Velocity
(B) Pressure
(C) Temperature
(D) Mass
WHICH QUANTITY LISTED BELOW IS AN INTEGRAL QUANTITY?
(D) Mass
To find mass the density is integrated over a volume.
4
 For a fixed control volume, the reason why ddtc.. ρηdV=c. .t(ρη)dV is: \text { For a fixed control volume, the reason why } \frac { d } { d t } \int _ { \text {c.. } } \rho \eta d V = \int _ { \text {c. } . } \frac { \partial } { \partial t } ( \rho \eta ) d V \text { is: }

A) The integrand is independent of time
B) The limits of integration are independent of time
C) The flow is a steady flow
D) The quantity ρη is independent of position
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5
 If the control volume equation for a flow is η2ρ2A2V2=η1ρ1A1V1, the flow may be: \text { If the control volume equation for a flow is } \eta _ { 2 } \rho _ { 2 } A _ { 2 } V _ { 2 } = \eta _ { 1 } \rho _ { 1 } A _ { 1 } V _ { 1 } \text {, the flow may be: }

A) Uniform flow into and from a fixed volume
B) Steady, uniform flow in a pipe
C) Uniform flow in a conduit
D) Steady, one-dimensional flow in a channel
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