 
			 
			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. | Find the nature of this system.\((1-M_\infty^2)\frac{\partial u}{\partial x}+\frac{\partial v}{\partial y}=0, \frac{\partial u}{\partial y}-\frac{\partial v}{\partial x}=0. \) | 
| A. | Hyperbolic/elliptic | 
| B. | Elliptic | 
| C. | Hyperbolic | 
| D. | Parabolic | 
| Answer» B. Elliptic | |
| 2. | Type of compressible flows depend upon _________ | 
| A. | free stream pressure | 
| B. | free stream density | 
| C. | free stream velocity | 
| D. | free stream temperature | 
| Answer» D. free stream temperature | |
| 3. | The mathematical classification of inviscid flow equations are different from that of the viscous flow equations because of __________ | 
| A. | absence of viscosity coefficients | 
| B. | absence of higher order terms | 
| C. | absence of convective terms | 
| D. | absence of diffusive terms | 
| Answer» C. absence of convective terms | |
| 4. | Find the nature of the one-dimensional heat equation. | 
| A. | Circular | 
| B. | Elliptic | 
| C. | Hyperbolic | 
| D. | Parabolic | 
| Answer» E. | |
| 5. | Which of these equations are used to classify PDEs? | 
| A. | \(b(\frac{dy}{dx})-c=0\) | 
| B. | \(a(\frac{dy}{dx})^2-b(\frac{dy}{dx})=0\) | 
| C. | \((\frac{dy}{dx})^2-(\frac{dy}{dx})+1=0\) | 
| D. | \(a(\frac{dy}{dx})^2-b(\frac{dy}{dx})+c=0\) | 
| Answer» E. | |
| 6. | The classification of PDEs are governed by ________ | 
| A. | Their highest order derivatives | 
| B. | Their least order derivatives | 
| C. | The number of terms | 
| D. | The constants | 
| Answer» B. Their least order derivatives | |
| 7. | Find the nature of the second-order wave equation. | 
| A. | Hyperbolic/elliptic | 
| B. | Parabolic | 
| C. | Hyperbolic | 
| D. | Elliptic | 
| Answer» D. Elliptic | |
| 8. | Which type of flow does the Laplace’s equation \((\frac{\partial^2 \Phi}{\partial x^2}+\frac{\partial^2\Phi}{\partial y^2}=0)\) belong to? | 
| A. | Hyperbolic/ Parabolic | 
| B. | Hyperbolic | 
| C. | Parabolic | 
| D. | Elliptic | 
| Answer» E. | |
| 9. | Which of these is not a type of flows based on their mathematical behaviour? | 
| A. | Circular | 
| B. | Elliptic | 
| C. | Parabolic | 
| D. | Hyperbolic | 
| Answer» B. Elliptic | |