For a two dimensional, incompressible flow having velocity components u and v in the x and y directions, respectively, the expression $\frac{\delta(u^2)}{\delta x} + \frac{\delta(uv)}{\delta y}$ can be simplified to

Question

For a two dimensional, incompressible flow having velocity components u and v in the x and y directions, respectively, the expression $\frac{\delta(u^2)}{\delta x} + \frac{\delta(uv)}{\delta y}$ can be simplified to

TuteeHUB · Accepted Answer

$2u \frac{\delta u}{\delta x} + u \frac{ \delta v}{\delta y}$

TuteeHUB · Answer

$u \frac{\delta u}{\delta x} + u \frac{ \delta v}{\delta y}$

TuteeHUB · Answer

$u \frac{\delta u}{\delta x} + v \frac{ \delta u}{\delta y}$

TuteeHUB · Answer

$2u \frac{\delta u}{\delta x} + v \frac{ \delta u}{\delta y}$

1.	For a two dimensional, incompressible flow having velocity components u and v in the x and y directions, respectively, the expression \(\frac{\delta(u^2)}{\delta x} + \frac{\delta(uv)}{\delta y}\) can be simplified to
A.	\(u \frac{\delta u}{\delta x} + u \frac{ \delta v}{\delta y}\)
B.	\(u \frac{\delta u}{\delta x} + v \frac{ \delta u}{\delta y}\)
C.	\(2u \frac{\delta u}{\delta x} + u \frac{ \delta v}{\delta y}\)
D.	\(2u \frac{\delta u}{\delta x} + v \frac{ \delta u}{\delta y}\)
Answer» C. \(2u \frac{\delta u}{\delta x} + u \frac{ \delta v}{\delta y}\)

For a two dimensional, incompressible flow having velocity components u and v in the x and y directions, respectively, the expression \(\frac{\delta(u^2)}{\delta x} + \frac{\delta(uv)}{\delta y}\) can be simplified to

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