Explore topic-wise MCQs in Computational Fluid Dynamics.

This section includes 10 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.

What is the maximum possible accuracy for the two-level methods?

A. Fifth-order
B. Fourth-order
C. Third-order
D. Second-order
Answer» E.
2.

What is the order of accuracy of the forward Euler method?

A. First-order
B. Second-order
C. Third-order
D. Fourth-order
Answer» B. Second-order
3.

Which of these methods is stable for non-linear systems?

A. Forward Euler method
B. Backward Euler method
C. Trapezoidal method
D. Midpoint rule
Answer» C. Trapezoidal method
4.

The trapezoidal rule is ___________

A. stable when Δ t>1
B. stable when Δ t<1
C. always stable
D. never stable
Answer» D. never stable
5.

What is the condition of stability for the forward Euler method when the function is real?

A. \(\Delta t\frac{\partial f}{\partial\phi} <2\)
B. \(\big|\Delta t\frac{\partial f}{\partial\phi}\big|<2\)
C. Always stable
D. Never statble
Answer» C. Always stable
6.

Which of these is an explicit method of solving initial value problems?

A. Forward Euler method
B. Adams method
C. Trapezoidal method
D. Midpoint rule
Answer» B. Adams method
7.

Which of these methods is derived from the trapezoidal rule?

A. Euler method
B. Adams method
C. Runge-Kutta method
D. Crank-Nicolson method
Answer» E.
8.

Which of these methods is the basis of the leapfrog method?

A. Midpoint rule
B. Trapezoidal rule
C. Implicit Euler method
D. Explicit Euler method
Answer» B. Trapezoidal rule
9.

Which of these methods will not come under a two-level method?

A. Forward Euler method
B. Adams method
C. Trapezoidal method
D. Midpoint rule
Answer» C. Trapezoidal method
10.

For which kind of problems are the two-level methods used?

A. Spatial integrations
B. Spatial problems in ODEs
C. Temporal initial value problems in ODEs
D. Temporal initial value problems in integration
Answer» D. Temporal initial value problems in integration