MCQOPTIONS
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MCQOPTIONS
This section includes 15 Mcqs, each offering curated multiple-choice questions to sharpen your Heat Transfer knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
A rod of 3 cm diameter and 20 cm length is maintained at 100 degree Celsius at one end and 10 degree Celsius at the other end. These temperature conditions are attained when there is heat flow rate of 6 W. If cylindrical surface of the rod is completely insulated, determine the thermal conductivity of the rod material |
| A. | 21.87 W/m degree |
| B. | 20.87 W/m degree |
| C. | 19.87 W/m degree |
| D. | 18.87 W/m degree |
| Answer» E. | |
| 2. |
A homogeneous wall of area A and thickness δ has left and right hand surface temperatures of 0 degree Celsius and 40 degree Celsius. Determine the temperature at the center of the wall |
| A. | 10 degree Celsius |
| B. | 20 degree Celsius |
| C. | 30 degree Celsius |
| D. | 40 degree Celsius |
| Answer» C. 30 degree Celsius | |
| 3. |
The rate of convective heat transfer between a solid boundary and adjacent fluid is given by |
| A. | Q = h A (t s – t f) |
| B. | Q = h A |
| C. | Q = (t s – t f) |
| D. | Q = h (t s – t f) |
| Answer» B. Q = h A | |
| 4. |
A plane slab of thickness 60 cm is made of a material of thermal conductivity k = 17.45 W/m K. Let us assume that one side of the slab absorbs a net amount of radiant energy at the rate q = 530.5 watt/m2. If the other face of the slab is at a constant temperature t2 = 38 degree Celsius. Comment on the temperature with respect to the slab? |
| A. | 87.5 degree Celsius |
| B. | 32 degree Celsius |
| C. | 47.08 degree Celsius |
| D. | 32.87 degree Celsius |
| Answer» D. 32.87 degree Celsius | |
| 5. |
The temperature distribution in a large thin plate with uniform surface temperature will be(Assume steady state condition) |
| A. | Logarithmic |
| B. | Hyperbolic |
| C. | Parabolic |
| D. | Linear |
| Answer» E. | |
| 6. |
A_HOMOGENEOUS_WALL_OF_AREA_A_AND_THICKNESS_‚ÂÀ√≠¬¨‚Ä¢_HAS_LEFT_AND_RIGHT_HAND_SURFACE_TEMPERATURES_OF_0_DEGREE_CELSIUS_AND_40_DEGREE_CELSIUS._DETERMINE_THE_TEMPERATURE_AT_THE_CENTER_OF_THE_WALL?$# |
| A. | 10 degree Celsius |
| B. | 20 degree Celsius |
| C. | 30 degree Celsius |
| D. | 40 degree Celsius |
| Answer» C. 30 degree Celsius | |
| 7. |
A_rod_of_3_cm_diameter_and_20_cm_length_is_maintained_at_100_degree_Celsius_at_one_end_and_10_degree_Celsius_at_the_other_end._These_temperature_conditions_are_attained_when_there_is_heat_flow_rate_of_6_W._If_cylindrical_surface_of_the_rod_is_completely_insulated,_determine_the_thermal_conductivity_of_the_rod_material$ |
| A. | 21.87 W/m degree |
| B. | 20.87 W/m degree |
| C. | 19.87 W/m degree |
| D. | 18.87 W/m degree<sub></sub> |
| Answer» E. | |
| 8. |
The rate of convective heat transfer between a solid boundary and adjacent fluid is given b? |
| A. | Q = h A (t <sub>s </sub>– t <sub>f</sub>) |
| B. | Q = h A |
| C. | Q = (t <sub>s </sub>– t <sub>f</sub>) |
| D. | Q = h (t <sub>s </sub>– t <sub>f</sub>) |
| Answer» B. Q = h A | |
| 9. |
In case of homogeneous plane wall, there is a linear temperature distribution given by |
| A. | t = t<sub>1 </sub>+ (t<sub>2</sub>-t<sub>1</sub>) δ/x |
| B. | t = t<sub>2 </sub>– (t<sub>2</sub>-t<sub>1</sub>) x/ δ |
| C. | t = t<sub>1 </sub>+ (t<sub>2</sub>-t<sub>1</sub>) x |
| D. | t = t<sub>1 </sub>+ (t<sub>2</sub>-t<sub>1</sub>) x/ δ |
| Answer» E. | |
| 10. |
The rate of heat transfer for a plane wall of homogenous material with constant thermal conductivity is given by |
| A. | Q = kA (t<sub>1</sub>-t<sub>2</sub>)/δ |
| B. | Q = 2kAx/ δ |
| C. | Q = 2kAδx |
| D. | Q = 2k/δ x |
| Answer» B. Q = 2kAx/ ‚âà√≠¬¨‚Ä¢ | |
| 11. |
A plane slab of thickness 60 cm is made of a material of thermal conductivity k = 17.45 W/m K. Let us assume that one side of the slab absorbs a net amount of radiant energy at the rate q = 530.5 watt/m2. If the other face of the slab is at a constant temperature t2 = 38 degree Celsius. Comment on the temperature with respect to the slab? |
| A. | 87.5 degree Celsius |
| B. | 32 degree Celsius |
| C. | 47.08 degree Celsius |
| D. | 32.87 degree Celsius |
| Answer» D. 32.87 degree Celsius | |
| 12. |
The interior of an oven is maintained at a temperature of 850 degree Celsius by means of a suitable control apparatus. The oven walls are 500 mm thick and are fabricated from a material of thermal conductivity 0.3 W/m degree. For an outside wall temperature of 250 degree Celsius, workout the resistance to heat flow |
| A. | 0.667 degree/W |
| B. | 1.667 degree/W |
| C. | 2.667 degree/W |
| D. | 3.667 degree/W |
| Answer» C. 2.667 degree/W | |
| 13. |
Let us assume two walls of same thickness and cross-sectional area having thermal conductivities in the ratio 1/2. Let us say there is same temperature difference across the wall faces, the ratio of heat flow will be |
| A. | 1 |
| B. | 1/2 |
| C. | 2 |
| D. | 4 |
| Answer» C. 2 | |
| 14. |
The temperature distribution in a large thin plate with uniform surface temperature will be |
| A. | |
| B. | Logarithmic |
| C. | Hyperbolic |
| D. | Parabolic |
| Answer» E. | |
| 15. |
In Cartesian coordinates the heat conduction equation is given by |
| A. | d<sup>2</sup>t/dx<sup>2 </sup>+ d<sup>2</sup>t/dy<sup>2</sup> + d<sup>2</sup>t/dz<sup>2</sup> + q <sub>g </sub>= (1/α) (d t/d T) |
| B. | 2d<sup>2</sup>t/dx<sup>2 </sup>+ d<sup>2</sup>t/dy<sup>2</sup> + d<sup>2</sup>t/dz<sup>2</sup> + 34q <sub>g </sub>= (d t/d T) |
| C. | d<sup>2</sup>t/dx<sup>2 </sup>+ 3d<sup>2</sup>t/dy<sup>2</sup> + d<sup>2</sup>t/dz<sup>2</sup><sub> </sub>= (1/α) (d t/d T) |
| D. | 4d<sup>2</sup>t/dx<sup>2 </sup>+ d<sup>2</sup>t/dy<sup>2</sup> + d<sup>2</sup>t/dz<sup>2</sup> + 1/2q <sub>g </sub>= (1/α) (d t/d T) |
| Answer» B. 2d<sup>2</sup>t/dx<sup>2 </sup>+ d<sup>2</sup>t/dy<sup>2</sup> + d<sup>2</sup>t/dz<sup>2</sup> + 34q <sub>g </sub>= (d t/d T) | |