 
			 
			MCQOPTIONS
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				This section includes 19 Mcqs, each offering curated multiple-choice questions to sharpen your Engineering Mechanics knowledge and support exam preparation. Choose a topic below to get started.
| 1. | The ___________ forces do not cause the rotation if the rotation is considered in about the axis of the body or the centroid axis of the body. | 
| A. | Non-concurrent | 
| B. | Concurrent | 
| C. | Parallel | 
| D. | Non-Parallel | 
| Answer» C. Parallel | |
| 2. | Determine the magnitude of the moment of the force about the y-axis. | 
| A. | -72Nm | 
| B. | 82Nm | 
| C. | 210Nm | 
| D. | 50NmView Answer | 
| Answer» D. 50NmView Answer | |
| 3. | Determine the magnitude of the moment of the force about the axis PQ. | 
| A. | -72Nm | 
| B. | 82Nm | 
| C. | 90Nm | 
| D. | 50NmView Answer | 
| Answer» B. 82Nm | |
| 4. | Determine the moment of the force F along the segment QP of the pipe assembly shown in the figure. | 
| A. | 110Nm | 
| B. | 100Nm | 
| C. | 500Nm | 
| D. | 510NmView Answer | 
| Answer» C. 500Nm | |
| 5. | Determine the moment MQP in the vector form produced by the force as shown in the diagram, which tends to rotate the rod ORQP along QP. | 
| A. | 72i + 36j Nm | 
| B. | 72i – 36j Nm | 
| C. | -72i – 36j Nm | 
| D. | -72i + 36j NmView Answer | 
| Answer» B. 72i – 36j Nm | |
| 6. | What if the moment of the force calculated about the axis is negative? | 
| A. | It means that the force is applied in the opposite direction as imagined | 
| B. | It means that the direction of the motion is in the opposite sense as imagined | 
| C. | It means that the radius vector is in the opposite sense as imagined | 
| D. | Such calculation means that the calculations are wrongly done | 
| Answer» C. It means that the radius vector is in the opposite sense as imagined | |
| 7. | What if the perpendicular distance from the axis is infinity? | 
| A. | The rotation is not possible | 
| B. | The rotation is possible but the moment generated is very less | 
| C. | The force applied will be very much high for even a small rotation | 
| D. | No rotation unless the contact is being broken | 
| Answer» D. No rotation unless the contact is being broken | |
| 8. | The axis vector in the calculation of the moment along the axis of rotation is the axis which is collinear with the force vector. | 
| A. | True | 
| B. | False | 
| Answer» C. | |
| 9. | Determine the moment’s magnitude produced by the force as shown in the diagram, which tends to rotate the rod ORQP along QP. | 
| A. | 80.49 Nm | 
| B. | 72.12 Nm | 
| C. | -36.67 Nm | 
| D. | 36.67 NmView Answer | 
| Answer» B. 72.12 Nm | |
| 10. | WHAT_IF_THE_PERPENDICULAR_DISTANCE_FROM_THE_AXIS_IS_INFINITY??$ | 
| A. | The rotation is not possible | 
| B. | The rotation is possible but the moment generated is very less | 
| C. | The force applied will be very much high for even a small rotation | 
| D. | No rotation unless the contact is being broken | 
| Answer» C. The force applied will be very much high for even a small rotation | |
| 11. | WHICH_OF_THE_FOLLOWING_IS_CORRECT??$ | 
| A. | We cannot represent the moment caused by the force along any axis in vector form | 
| B. | We can represent the moment caused by the force along any axis in the scalar form | 
| C. | We cannot represent the moment caused by the force along any point in vector form | 
| D. | We can represent the moment caused by the force along any axis in vector form | 
| Answer» C. We cannot represent the moment caused by the force along any point in vector form | |
| 12. | What if the moment of the force calculated about the axis is negative?$ | 
| A. | It means that the force is applied in the opposite direction as imagined | 
| B. | It means that the direction of the motion is in the opposite sense as imagined | 
| C. | It means that the radius vector is in the opposite sense as imagined | 
| D. | Such calculation means that the calculations are wrongly done | 
| Answer» C. It means that the radius vector is in the opposite sense as imagined | |
| 13. | In the equation A.(rxF) the r is heading from ______________ and ending at _____________$ | 
| A. | Axis of rotation, Force vector | 
| B. | Axis of rotation, Force vector’s point of action on the body | 
| C. | Force vector, Axis of rotation | 
| D. | Force vector’s point of action on the body, Axis of rotation | 
| Answer» B. Axis of rotation, Force vector‚Äö√Ñ√∂‚àö√ë‚àö¬•s point of action on the body | |
| 14. | 72i + 36j Nm | 
| A. | 72i – 36j Nm | 
| B. | -72i – 36j Nm | 
| C. | -72i + 36j Nm | 
| Answer» C. -72i + 36j Nm | |
| 15. | In the equation A.(rxF), the r vector is what? | 
| A. | The magnitude of the axis, i.e. the length of the axis | 
| B. | The length of the force vector | 
| C. | The length of the radius | 
| D. | The radius vector | 
| Answer» E. | |
| 16. | Which of the following is correct? (For A representing the vector representation of the axis of rotation, r the radius vector and F the force vector) | 
| A. | A.(rxF) | 
| B. | Ax(rxF) | 
| C. | A.(r.F) | 
| D. | Fx(r.F) | 
| Answer» C. A.(r.F) | |
| 17. | In the calculation of the moment of the force about the axis, the cross product table, i.e. the 3X3 matrix which is made for doing the cross product having 3 rows, contains three elements. Which are they from top to bottom? | 
| A. | Axis coordinates, point coordinates, and the force coordinates | 
| B. | Point coordinates, axis coordinates, and the force coordinates | 
| C. | Axis coordinates, force coordinates, and the point coordinates | 
| D. | Force coordinates, point coordinates, and the axis coordinates | 
| Answer» E. | |
| 18. | The calculation of the moment about the axis and the moment about any point by a force applied on the body are different from each other. | 
| A. | True | 
| B. | False | 
| Answer» B. False | |
| 19. | 49 Nm | 
| A. | 72.12 Nm | 
| B. | -36.67 Nm | 
| C. | 36.67 Nm | 
| Answer» B. -36.67 Nm | |