Non-orthogonality creates a problem in _________ of the steady-state – McqOptions

MCQOPTIONS

1.	Non-orthogonality creates a problem in _________ of the steady-state diffusion equation.
A.	the neighbouring terms
B.	the source term
C.	the direction of the surface vector
D.	the magnitude of the surface vector
Answer» D. the magnitude of the surface vector

Discussion

No Comment Found

Related MCQs

Which of these methods is used to treat the non-orthogonal diffusion term?
What is the relationship between \(\vec{E_f} \,and\, \vec{S_f}\) using the over-relaxed approach?
In the orthogonal correction approach, the relationship between \(\vec{E_f}\, and\, \vec{S_f}\) is ________
Which of these is correct regarding the minimum correction approach?
In the minimum correction approach of decomposing the surface vector of a non-orthogonal grid, the relationship between the vector connecting the owner and the neighbour node \((\vec{E_f})\) and the surface vector \((\vec{S_f})\) is given as _________a) \(\vec{S_f} sin⁡\theta.\vec{e}\) b) \(\vec{S_f} cos⁡\theta.\vec{e}\) c) \((S_f cos⁡\theta) \vec{e}\) d) \((S_f sin\thet
Non-orthogonality leads to ________ in diffusion problems.
Non-orthogonality creates a problem in _________ of the steady-state diffusion equation.