Explore topic-wise MCQs in Computational Fluid Dynamics.

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.

For small grid sizes, convergence is related to _________

A. truncation error
B. stability
C. consistency
D. boundedness
Answer» B. stability
2.

Which of these properties is not included in the Lax Equivalence Theorem?

A. Stability
B. Boundedness
C. Consistency
D. Convergence
Answer» C. Consistency
3.

Which of these is related to convergence?

A. Stopping criteria
B. Peclet number
C. Lax Equivalence Theorem
D. Scarborough criteria
Answer» D. Scarborough criteria
4.

If the tolerance value to stop the iteration is too big, which of these properties will be affected?

A. Accuracy
B. Efficiency
C. Stability
D. Conservativeness
Answer» C. Stability
5.

How is the tolerance of convergence decided?

A. Based on stability and consistency
B. Based on efficiency and accuracy
C. Based on efficiency and consistency
D. Based on consistency and accuracy
Answer» C. Based on efficiency and consistency
6.

Convergence decides _________

A. the result of the numerical method
B. the method of iteration
C. the stability of the system
D. when to stop the iterations
Answer» E.
7.

In real, how is convergence defined?

A. Variations are accepted
B. When the variation is less than the result
C. When the variation falls below a certain acceptable range
D. When the variation is the same as the result
Answer» D. When the variation is the same as the result
8.

A solution is ideally converged if _________

A. the results match with the exact solution
B. the results for two consecutive iterations are the same
C. the results for two schemes are the same
D. the results for different boundary conditions are the same
Answer» C. the results for two schemes are the same
9.

Convergence is defined for _________

A. Elimination method
B. Iterative solvers
C. Direct solvers
D. Cramer s method
Answer» B. Iterative solvers