Consider a one-dimensional flow with two bounding faces in the eastern (e) and the western sides (w). Applying pressure correction to the mass conservation equation, which of these equations will be obtained?
(Note: ( dot{m} ) represents the mass flow rate and the signs * and represent the initial guess and the correction terms respectively).

Question

TuteeHUB · Accepted Answer

(  dot{m}_{e}^{ }=-  dot{m}_{e}^{*}  )

TuteeHUB · Answer

(  dot{m}_{e}^{ }+  dot{m}_{w}^{ }=+  dot{m_e}*+  dot{m}_{w}^{*}  )

TuteeHUB · Answer

(  dot{m}_{w}^{ }=-  dot{m}_{e}^{*}  )

TuteeHUB · Answer

(  dot{m}_{e}^{ }+  dot{m}_{w}^{ }=-  dot{m_e}*-  dot{m}_{w}^{*}  )

TuteeHUB · Answer

(  dot{m}_{e}^{ }=-  dot{m}_{e}^{*}  )

1.	Consider a one-dimensional flow with two bounding faces in the eastern (e) and the western sides (w). Applying pressure correction to the mass conservation equation, which of these equations will be obtained? (Note: ( dot{m} ) represents the mass flow rate and the signs * and represent the initial guess and the correction terms respectively).
A.	( dot{m}_{e}^{ }+ dot{m}_{w}^{ }=+ dot{m_e}+ dot{m}_{w}^{} )
B.	( dot{m}_{w}^{ }=- dot{m}_{e}^{*} )
C.	( dot{m}_{e}^{ }+ dot{m}_{w}^{ }=- dot{m_e}- dot{m}_{w}^{} )
D.	( dot{m}_{e}^{ }=- dot{m}_{e}^{*} )
Answer» D. ( dot{m}_{e}^{ }=- dot{m}_{e}^{*} )

Discussion