 
			 
			MCQOPTIONS
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				This section includes 11 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. | The surface integral can be used to represent ____ and ____ terms of the transport equation. | 
| A. | Rate of change and diffusion | 
| B. | Rate of change and convection | 
| C. | Source and diffusion | 
| D. | Convection and diffusion | 
| Answer» E. | |
| 2. | To get the mass conservation equation from the general transport equation given below, Φ=?\(\frac{\partial(\rho\Phi)}{\partial t}+div(\rho\Phi\vec{u})\)=div(ΓgradΦ)+SΦ | 
| A. | Mass of the fluid | 
| B. | 1 | 
| C. | 0 | 
| D. | Density of the fluid | 
| Answer» C. 0 | |
| 3. | Which of these statements hold true? | 
| A. | Diffusive flux is always positive | 
| B. | Diffusive flux is positive in the direction of the positive gradient of fluid property | 
| C. | Diffusive flux is positive in the direction of the negative gradient of fluid property | 
| D. | Diffusive flux is always negative | 
| Answer» D. Diffusive flux is always negative | |
| 4. | When the general transport equation is written in the energy equation form, what does Γ become? | 
| A. | k | 
| B. | μ | 
| C. | σ | 
| D. | κ | 
| Answer» B. μ | |
| 5. | In terms of heat transfer, what does div(ΓgradΦ) mean? | 
| A. | Heat radiation | 
| B. | Heat convection | 
| C. | Thermal flow | 
| D. | Heat conduction | 
| Answer» E. | |
| 6. | What does this symbol Γ in the term div(ΓgradΦ) of the general transport equation mean? | 
| A. | Diffusion flux | 
| B. | Convection coefficient | 
| C. | Diffusion coefficient | 
| D. | Rate of diffusion | 
| Answer» D. Rate of diffusion | |
| 7. | Which term represents the diffusion of the property Φ? | 
| A. | div(Φ) | 
| B. | div(ΓgradΦ) | 
| C. | curl(Φ) | 
| D. | curl(ΓgradΦ) | 
| Answer» C. curl(Φ) | |
| 8. | Which of these terms represent the flow of fluid into and out of the observation model? | 
| A. | \(\frac{\partial(\rho\Phi)}{\partial t}\) | 
| B. | \(div(\rho\Phi\vec{u})\) | 
| C. | div(ΓgradΦ) | 
| D. | ΓgradΦ | 
| Answer» C. div(ΓgradΦ) | |
| 9. | What does the term \(\frac{\partial(\rho\Phi)}{\partial t}\) mean? | 
| A. | Rate of change | 
| B. | Convection | 
| C. | Diffusion | 
| D. | Source term | 
| Answer» B. Convection | |
| 10. | What are the terms included in the transport equation? | 
| A. | Rate of change term, advective term, convective term, source term | 
| B. | Advective term, diffusive term, convective term, source term | 
| C. | Rate of change term, diffusive term, convective term, advective term | 
| D. | Rate of change term, diffusive term, convective term, source term | 
| Answer» E. | |
| 11. | The general equation applicable to all the properties is called the general transport equation. What does this term ‘transport’ signify? | 
| A. | The equation is applicable to all properties | 
| B. | The equation can be transformed easily | 
| C. | The equation includes various transport processes | 
| D. | The equation is general | 
| Answer» D. The equation is general | |