Chapter:
moments-of-inertia
1. There is perpendicular axis orem for area, and it is can be used to determine moment of inertia of an area about inclined axis.
2. We define moment of inertia of a body in terms of volume of body as______________
3. The parallel axis orem can add any angle varied moment of inertias to give perpendicular moment of inertia and it can be used in determination of moment of inertia about inclined axis.
4. If any external force also is applied on structure and we are determining Mohr’s circle for inertia n what should we consider?
5. The calculation of product of a moment of body due to loadings involve a quantity called ________
6. We use sometimes measures to know direction of mass moment of inertia. It is done by right handed coordinate system. Which is right about it for composite bodies (consider mentioned axis to be positive)?
7. If any external moment along with force is applied on structure and we are determining moment of inertia for areas about inclined axis n what should we consider?
8. Moment of Inertia is integration of square of distance of centroid and del area along whole area of structure and this moment is at a distance from rotating axis, known as radius of gyration.
9. There is parallel axis orem for area, and it is can be used to determine moment of inertia of an area about inclined axis.
10. The body is sometimes acted by two or three force members and we need to find radius of gyration for same. The difference between two and three force members is:
All Chapters
View all Chapter and number of question available From each chapter from Engineering-Mechanics
Force Vectors
Force Vectors
Equilibrium of a Particle
Equilibrium of a Particle
Force System Resultants
Force System Resultants
Equilibrium of a Rigid Body
Equilibrium of a Rigid Body
Structural Analysis
Structural Analysis
Internal Forces
Internal Forces
Friction
Friction
Centre of Gravity and Centroid
Centre of Gravity and Centroid
Moments of Inertia
Moments of Inertia
Principle of Virtual Work
Principle of Virtual Work
Topics
This Chapter moments-of-inertia consists of the following topics
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