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This section includes 3 Mcqs, each offering curated multiple-choice questions to sharpen your Computational Fluid Dynamics Questions and Answers knowledge and support exam preparation. Choose a topic below to get started.
1. |
Consider a source-less 3-D steady-state diffusion problem. The general discretized equation is aP ΦP = ∑anb Φnb. What is aP? |
A. | aP=aW+aE+aS+aN+aT+aB |
B. | aP=aW+aE+aS+aN |
C. | aP=aW+aE+aS+aN+aT |
D. | aP=0 |
Answer» B. aP=aW+aE+aS+aN | |
2. |
I general, for all the steady-state diffusion problems, the discretized equation can be given as aPΦ P = ∑anbΦnb-S. For a one-dimensional problem, which of these is wrong? |
A. | ∑anb =aT+aB |
B. | ∑anb =aS+ aN |
C. | ∑anb =aW+aE |
D. | ∑anb =aP+aE |
Answer» E. | |
3. |
If aPΦP=aEΦP+aWΦW+aNΦN+aSΦS+S is the general form of a 2-D steady-state diffusion problem, what is aE by considering the following stencil? |
A. | \(\frac{\Gamma_E A_E}{\delta y_{PE}}\) |
B. | \(\frac{\Gamma_E A_E}{\delta y_{PE}}\) |
C. | \(\frac{\Gamma_E A_E}{\delta x_{PE}}\) |
D. | \(\frac{\Gamma_E A_E}{\delta x_{WP}}\) |
Answer» D. \(\frac{\Gamma_E A_E}{\delta x_{WP}}\) | |