Consider a two-dimensional flow. If f is the component of the flux vector normal to the control volume faces, which of these terms represent ∫Sfd$\vec{S}$?

Question

TuteeHUB · Accepted Answer

$\Sigma_{k=1}^2 \int_{S_k} f d\vec{S}$

TuteeHUB · Answer

$\Sigma_{k=1}^4 \int_{S_k} f d\vec{S}$

TuteeHUB · Answer

$\Sigma_{k=1}^2 \int_{S_k} f d\vec{S}$

TuteeHUB · Answer

$\Sigma_{k=1}^6 \int_{S_k} f d\vec{S}$

TuteeHUB · Answer

$\Sigma_{k=1}^8 \int_{S_k} f d\vec{S}$

1.	Consider a two-dimensional flow. If f is the component of the flux vector normal to the control volume faces, which of these terms represent ∫Sfd\(\vec{S}\)?
A.	\(\Sigma_{k=1}^4 \int_{S_k} f d\vec{S}\)
B.	\(\Sigma_{k=1}^2 \int_{S_k} f d\vec{S}\)
C.	\(\Sigma_{k=1}^6 \int_{S_k} f d\vec{S}\)
D.	\(\Sigma_{k=1}^8 \int_{S_k} f d\vec{S}\)
Answer» B. \(\Sigma_{k=1}^2 \int_{S_k} f d\vec{S}\)

Consider a two-dimensional flow. If f is the component of the flux vector normal to the control volume faces, which of these terms represent ∫Sfd\(\vec{S}\)?

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