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This section includes 59 Mcqs, each offering curated multiple-choice questions to sharpen your Fluid Mechanics knowledge and support exam preparation. Choose a topic below to get started.
| 51. |
WHICH_EQUATION_MUST_BE_PERFUNCTORILY_SATISFIED_WHILE_DEALING_WITH_FLUID_FLOW_PROBLEMS??$ |
| A. | Newton’s second law |
| B. | Newton’s third law |
| C. | Law of conservation of momentum |
| D. | Continuity equation |
| Answer» E. | |
| 52. |
Convective_acceleration_is_defined_as_the_rate_of_change_of_velocity_due_to_change_of_velocity_with_respect_to_time.$ |
| A. | True |
| B. | False |
| Answer» C. | |
| 53. |
Total acceleration has the same value as convective acceleration in case of unsteady flow? |
| A. | True |
| B. | False |
| Answer» C. | |
| 54. |
Local acceleration has constant value for a steady flow. |
| A. | True |
| B. | False |
| Answer» C. | |
| 55. |
Convective acceleration cannot be found if the fluid flow equation is not satisfying |
| A. | |
| B. | True |
| Answer» C. | |
| 56. |
A fluid flow field is given by |
| A. | k |
| B. | |
| C. | 28i-3j+125k |
| D. | 28i-3j-125k |
| Answer» E. | |
| 57. |
Determine the third velocity component such that continuity equation is satisfied if two components are u=x2+y2+z2, v=xy2 – yz2 + xy$ |
| A. | -3xz-2xyz+z<sup>2</sup>/3+f(y,z) |
| B. | -3xz+2xyz+z<sup>3</sup>/3+f(y,z) |
| C. | -3xz-2xyz+z<sup>3</sup>/3+f(x,z) |
| D. | -3xz-2xyz+z<sup>3</sup>/3+f(y,z) |
| Answer» E. | |
| 58. |
Determine the third velocity component such that continuity equation is satisfied if two components are u=2y2, w=2xyz. |
| A. | -2xy+x<sup>2</sup>y+f(y,z) |
| B. | 4xy-x<sup>2</sup>y+f(y,z) |
| C. | -4xy-x<sup>2</sup>y+f(y,z) |
| D. | -2xy-x<sup>2</sup>y+f(y,z) |
| Answer» D. -2xy-x<sup>2</sup>y+f(y,z) | |
| 59. |
The velocity vector in a fluid is given V=5x4+3y2+2z( in metre/sec). What is the acceleration of it at point (1,3,4) ? |
| A. | 40 m/s<sup>2</sup> |
| B. | 20 m/s<sup>2</sup> |
| C. | 60 m/s<sup>2</sup> |
| D. | 80 m/s<sup>2</sup> |
| Answer» B. 20 m/s<sup>2</sup> | |