 
			 
			MCQOPTIONS
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				This section includes 9 Mcqs, each offering curated multiple-choice questions to sharpen your Computational Fluid Dynamics knowledge and support exam preparation. Choose a topic below to get started.
| 1. | Gradient for an unstructured grid is calculated by ___________ | 
| A. | looping over the nodes in the computational domain | 
| B. | looping over the elements in the computational domain | 
| C. | looping over the faces in the computational domain | 
| D. | looping over the gradients in the computational domain | 
| Answer» D. looping over the gradients in the computational domain | |
| 2. | When compared to the algorithm to calculate the gradient of a structured grid, the algorithm for unstructured grids ___________ | 
| A. | need more computational cost | 
| B. | need less computational cost | 
| C. | is more accurate | 
| D. | is less accurate | 
| Answer» C. is more accurate | |
| 3. | The topology of the faces in an unstructured grid depends upon ___________ | 
| A. | Straddling elements | 
| B. | Boundary elements | 
| C. | Interior elements | 
| D. | Neighbouring elements | 
| Answer» B. Boundary elements | |
| 4. | Which of these formulae is correct to find the gradient of the element ‘k’? | 
| A. | ∇Φk = \(\frac{1}{V_k}(\Sigma_{n\leftarrow f<k}\Phi_n\vec{S_n}-\Sigma_{n\leftarrow f>k} \Phi_n\vec{S_n})\) | 
| B. | ∇Φk = \(\frac{1}{V_k}(-\Sigma_{n\leftarrow f}\Phi_n \vec{S_n})\) | 
| C. | ∇Φk = \(\frac{1}{V_k}(\Sigma_{n\leftarrow f}\Phi_n \vec{S_n})\) | 
| D. | ∇Φk = \(\frac{1}{V_k}(- \Sigma_{n\leftarrow f<k}\Phi_n\vec{S_n}+\Sigma_{n\leftarrow f>k} \Phi_n\vec{S_n})\) | 
| Answer» E. | |
| 5. | The direction of the normal to a face in an unstructured mesh depends upon __________ | 
| A. | Local indices | 
| B. | Global indices | 
| C. | Direction of flow | 
| D. | Direction of increasing indices | 
| Answer» C. Direction of flow | |
| 6. | Which of these entities need the information to be explicitly stored? | 
| A. | Elements, faces, nodes and neighbours | 
| B. | Elements, faces and nodes | 
| C. | Elements, faces and neighbours | 
| D. | Elements, nodes and neighbours | 
| Answer» B. Elements, faces and nodes | |
| 7. | What is the cost of flexibility in unstructured grids? | 
| A. | Consistency | 
| B. | Stability | 
| C. | Accuracy | 
| D. | Complexity | 
| Answer» E. | |
| 8. | Which of these statements is true for unstructured grids? | 
| A. | It is simple to model and use | 
| B. | Element connectivity is implicitly defined | 
| C. | Element connectivity does not depend upon indices | 
| D. | Bounding faces can be easily found | 
| Answer» D. Bounding faces can be easily found | |
| 9. | The advantage of using unstructured grids is ___________ | 
| A. | vectorization | 
| B. | flexibility | 
| C. | simple arrangement | 
| D. | less memory requirement | 
| Answer» C. simple arrangement | |