A plane flow has velocity components ${\rm{u}} = \frac{{\rm{x}}}{{{{\rm{T}}_1}}}$, ${\rm{v}} = - \frac{{\rm{y}}}{{{{\rm{T}}_2}}}$and w = 0 along x, y and z directions respectively, where T1 (≠ )0 and T2 ≠ )0( are constants having the dimension of time. The given flow is incompressible if

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NA

TuteeHUB · Answer

T1 = - T2

TuteeHUB · Answer

${{\rm{T}}_1} = - \frac{{{{\rm{T}}_2}}}{2}$

TuteeHUB · Answer

${{\rm{T}}_1} = \frac{{{{\rm{T}}_2}}}{2}$

TuteeHUB · Answer

T1 = T2

1.	A plane flow has velocity components \({\rm{u}} = \frac{{\rm{x}}}{{{{\rm{T}}_1}}}\), \({\rm{v}} = - \frac{{\rm{y}}}{{{{\rm{T}}_2}}}\)and w = 0 along x, y and z directions respectively, where T1 (≠ )0 and T2 ≠ )0( are constants having the dimension of time. The given flow is incompressible if
A.	T1 = - T2
B.	\({{\rm{T}}_1} = - \frac{{{{\rm{T}}_2}}}{2}\)
C.	\({{\rm{T}}_1} = \frac{{{{\rm{T}}_2}}}{2}\)
D.	T1 = T2
Answer» E.

A plane flow has velocity components \({\rm{u}} = \frac{{\rm{x}}}{{{{\rm{T}}_1}}}\), \({\rm{v}} = - \frac{{\rm{y}}}{{{{\rm{T}}_2}}}\)and w = 0 along x, y and z directions respectively, where T1 (≠ )0 and T2 ≠ )0( are constants having the dimension of time. The given flow is incompressible if

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