Explore topic-wise MCQs in Computational Fluid Dynamics.

This section includes 8 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.

Solutions of a system of PDEs can be obtained by equating the numerator of Cramer s solution while using Cramer s rule. This method is used by __________

A. Integral transform
B. Change of variables
C. Separation of variables
D. Method of characteristics
Answer» E.
2.

When the Eigenvalues are a mixture of real and imaginary values, the PDE is ___________

A. elliptic-hyperbolic
B. parabolic
C. elliptic
D. hyperbolic
Answer» B. parabolic
3.

The Eigenvalues in the Eigenvalue method are ____________

A. the type of the characteristic lines
B. the type of PDE
C. the slope of the characteristic lines
D. the slope of PDE
Answer» D. the slope of PDE
4.

What is the Cramer s numerator when the solution is the derivative of dependent variables?

A. any negative value
B. any positive value
C. 1
D. 0
Answer» E.
5.

_________ of the characteristic curves is used to find the type of PDE.

A. Starting point
B. Centre
C. Length
D. Slope
Answer» E.
6.

What are the Cramer s solutions equated to while using Cramer s method of classifying a PDE?

A. The dependent variables
B. The derivatives of dependent variables
C. The second derivatives of dependent variables
D. The highest derivatives of dependent variables
Answer» C. The second derivatives of dependent variables
7.

How the type of PDE is identified using Cramer s rule?

A. By equating the Cramer s denominator to 1
B. By equating the Cramer s numerator to 1
C. By equating the Cramer s denominator to 0
D. By equating the Cramer s numerator to 0
Answer» D. By equating the Cramer s numerator to 0
8.

What are the two methods used to find the type of PDEs?

A. Lagrangian Method and Eulerian method
B. Cramer s method and Eulerian method
C. Cramer s method and Lagrangian Method
D. Cramer s method and Eigenvalue method
Answer» E.