Determine the magnitude of the principle moment of inertia for the cross section of area of member shown whose width is 100mm. `

Determine the magnitude of the principle moment of inertia for the cr

1.	Determine the magnitude of the principle moment of inertia for the cross section of area of member shown whose width is 100mm. `
A.	7.54 x 109 mm2
B.	54 x 109 mm2
C.	3.4 x 109 mm2
D.	1.54 x 109 mm2View Answer
Answer» B. 54 x 109 mm2

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The parallel axis theorem can add any angle varied moment of inertias to give the perpendicular moment of inertia and it can be used in the determination of the moment of inertia about inclined axis.
The body is sometimes acted by two or three force members and we need to find the moment of inertia about the inclined axis for the same. The difference between the two and the three force members is:
What is parallel axis theorem and to whom it is applied so that it can give the product of inertia of an area of an area inclined about an axis?
One of the uses of the centre of mass or centroid is as in the determination of the moment of inertia about an inclined plane is that the net force acts at the ___________ of the loading body.
The distance in the parallel axis theorem for the use in the determination of the moment of inertia about an inclined axis is multiplied by:
Whenever the distributed loading acts perpendicular to an area its intensity varies __________ for the determination of moment of inertia about the inclined axis.
The calculation of moment of inertia about inclined axis due to the loadings involve a quantity called ____________
Determine the magnitude of the principle moment of inertia for the cross section of area of member shown whose width is 100mm. `
If any external force also is applied on the structure and we are determining the moment of inertia for areas about inclined axis then what should we consider?
There is perpendicular axis theorem for the area, and it is can be used to determine the moment of inertia of an area about inclined axis.

Determine the magnitude of the principle moment of inertia for the cross section of area of member shown whose width is 100mm. `

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