The body is sometimes acted by two or three force members and we need to find the product of moment of inertia for the same. The difference between the two and the three force members is:

The former is collinear and the latter is parallel

The former is parallel and the latter is perpendicular

The former is perpendicular and the latter is collinear

The former is acting on two points in the body while the latter is on three points

If any external force also is applied on the structure and we are determining the product of moment of inertia then what should we consider?

The net force will act at the centroid of the structure only

The net load will not be formed as all the forces will be cancelled

The net force will act on the base of the loading horizontally

The net force will not to be considered, there would be a net force of the distribution, rest will be the external forces

The product of Inertia for an area is helpful so as to _____________

Determine Maximum moments of inertia for a Line

Determine Minimum moments of inertia for an Area

Determine Maximum moments of inertia for a Line

Determine Minimum moments of inertia for a Volume

Determine Maximum moments of inertia for a Rectangle

The product of moment of inertia is the sum of _____________ and _________________

Moment of inertia at centroid and the product of the area and del dx and del dy

Moment of inertia at base and the product of the area and del dx and del dy

The product of Inertia for an area is helpful so as to _____________$

Determine Minimum moments of inertia for an Area

Determine Maximum moments of inertia for a Line

Determine Minimum moments of inertia for a Volume

Determine Maximum moments of inertia for a Rectangle

If the non-Uniform loading is of the type of parabola then for calculating the product of the moment of inertia for areas?

The net force will act at the centroid of the parabola

The net load will not be formed as all the forces will be cancelled

The net force will act the centre of the parabola

The net force will act on the base of the loading horizontally

The net force will act at the centroid of the parabola

The product of moment of inertia is the sum of _____________ and ________________?

Moment of inertia at centroid and the product of the area and del dx and del dy

Moment of inertia at base and the product of the area and del dx and del dy

What is parallel axis theorem and to whom it is applied so that it can give the product of inertia of an area?

Theorem used to add the two mutually perpendicular moment of inertias for volumes

Theorem used to add the two mutually perpendicular moment of inertias for areas

Theorem used to add the two mutually perpendicular moment of inertias for volumes

Theorem used to add the two mutually perpendicular moment of inertias for linear distances

Theorem used to add the two mutually perpendicular moment of inertias for vectors

The product of Inertia for an area is required so as to _____________

Determine Maximum moments of inertia for a Line

Determine Maximum moments of inertia for an Area

Determine Maximum moments of inertia for a Line

Determine Maximum moments of inertia for a Volume

Determine Maximum moments of inertia for a Rectangle

21 + Mcqs in Product Inertia Area in Engineering Mechanics Page 1 McqOptions

1.	The calculation of the product of a moment of the body due to the loadings involve a quantity called ____________
A.	Moment
B.	Inertia
C.	Moment of Inertia
D.	Rotation
Answer» D. Rotation

Discussion

2.	Whenever the distributed loading acts perpendicular to an area its intensity varies __________ for the determination of the product of moment of inertia.
A.	Linearly
B.	Non-Linearly
C.	Parabolically
D.	Cubically
Answer» B. Non-Linearly

Discussion

3.	The body is sometimes acted by two or three force members and we need to find the product of moment of inertia for the same. The difference between the two and the three force members is:
A.	The former is collinear and the latter is parallel
B.	The former is parallel and the latter is perpendicular
C.	The former is perpendicular and the latter is collinear
D.	The former is acting on two points in the body while the latter is on three points
Answer» E.

Discussion

4.	If any external force also is applied on the structure and we are determining the product of moment of inertia then what should we consider?
A.	The net force will act at the centroid of the structure only
B.	The net load will not be formed as all the forces will be cancelled
C.	The net force will act on the base of the loading horizontally
D.	The net force will not to be considered, there would be a net force of the distribution, rest will be the external forces
Answer» E.

Discussion

5.	Determine the del product of inertia for the triangle in the given figure used for the calculations.
A.	dIxy=(h2/2b2)x3dx
B.	dIxy=(h/2b2)x3dx
C.	dIxy=(h2/2)x3dx
D.	dIxy=(h2/b2)x3dxView Answer
Answer» B. dIxy=(h/2b2)x3dx

Discussion

6.	The product of Inertia for an area is helpful so as to _____________
A.	Determine Minimum moments of inertia for an Area
B.	Determine Maximum moments of inertia for a Line
C.	Determine Minimum moments of inertia for a Volume
D.	Determine Maximum moments of inertia for a Rectangle
Answer» B. Determine Maximum moments of inertia for a Line

Discussion

7.	One of the use of the centre of mass or centroid is as in the determination of the product of moment of inertia is that the net force acts at the ___________ of the loading body.
A.	Centroid
B.	The centre axis
C.	The corner
D.	The base
Answer» B. The centre axis

Discussion

8.	The distance in the parallel axis theorem for the use in the determination of the product of the moment of inertia is multiplied by:
A.	Area
B.	Volume
C.	Linear distance
D.	Area/Volume
Answer» B. Volume

Discussion

9.	The product of moment of inertia is the sum of _____________ and _________________
A.	Area and volume
B.	Volume and linear distance
C.	Moment of inertia at centroid and the product of the area and del dx and del dy
D.	Moment of inertia at base and the product of the area and del dx and del dy
Answer» E.

Discussion

10.	There is a perpendicular axis theorem for the area, and it is can be used to determine the product of a moment of inertia.
A.	True
B.	False
Answer» C.

Discussion

11.	Determine the product of inertia for the triangle in the given figure.
A.	(bh)2/8
B.	(bh)2/16
C.	(bh)2/2
D.	(bh)2/4View Answer
Answer» B. (bh)2/16

Discussion

12.	THE_DISTANCE_IN_THE_PARALLEL_AXIS_THEOREM_FOR_THE_USE_IN_THE_DETERMINATION_OF_THE_PRODUCT_OF_THE_MOMENT_OF_INERTIA_IS_MULTIPLIED_BY:?$
A.	Area
B.	Volume
C.	Linear distance
D.	Area/Volume
Answer» B. Volume

Discussion

13.	The product of Inertia for an area is helpful so as to _____________$
A.	Determine Minimum moments of inertia for an Area
B.	Determine Maximum moments of inertia for a Line
C.	Determine Minimum moments of inertia for a Volume
D.	Determine Maximum moments of inertia for a Rectangle
Answer» E.

Discussion

14.	One_of_the_use_of_the_centre_of_mass_or_centroid_is_as_in_the_determination_of_the_product_of_moment_of_inertia_is_that_the_net_force_acts_at_the_____________of_the_loading_body.$
A.	Centroid
B.	The centre axis
C.	The corner
D.	The base
Answer» B. The centre axis

Discussion

15.	If the non-Uniform loading is of the type of parabola then for calculating the product of the moment of inertia for areas?
A.	The net load will not be formed as all the forces will be cancelled
B.	The net force will act the centre of the parabola
C.	The net force will act on the base of the loading horizontally
D.	The net force will act at the centroid of the parabola
Answer» D. The net force will act at the centroid of the parabola

Discussion

16.	dIxy=(h²/2b²)x³dx
A.	dIxy=(h/2b2)x<sup>3</sup>dx
B.	dIxy=(h<sup>2</sup>/2)x<sup>3</sup>dx
C.	dIxy=(h<sup>2</sup>/b2)x<sup>3</sup>dx
Answer» B. dIxy=(h<sup>2</sup>/2)x<sup>3</sup>dx

Discussion

17.	The product of moment of inertia is the sum of _____________ and ________________?
A.	Area and volume
B.	Volume and linear distance
C.	Moment of inertia at centroid and the product of the area and del dx and del dy
D.	Moment of inertia at base and the product of the area and del dx and del dy
Answer» B. Volume and linear distance

Discussion

18.	What is parallel axis theorem and to whom it is applied so that it can give the product of inertia of an area?
A.	Theorem used to add the two mutually perpendicular moment of inertias for areas
B.	Theorem used to add the two mutually perpendicular moment of inertias for volumes
C.	Theorem used to add the two mutually perpendicular moment of inertias for linear distances
D.	Theorem used to add the two mutually perpendicular moment of inertias for vectors
Answer» B. Theorem used to add the two mutually perpendicular moment of inertias for volumes

Discussion

19.	Moment of Inertia is the integration of the square of the distance of the centroid and the del area along the whole area of the structure and after these calculations, we multiply the moment of areas.
A.	True
B.	False
Answer» B. False

Discussion

20.	(bh)²/8
A.	(bh)<sup>2</sup>/16
B.	(bh)<sup>2</sup>/2
C.	(bh)<sup>2</sup>/4
Answer» C. (bh)<sup>2</sup>/4

Discussion

21.	The product of Inertia for an area is required so as to _____________
A.	Determine Maximum moments of inertia for an Area
B.	Determine Maximum moments of inertia for a Line
C.	Determine Maximum moments of inertia for a Volume
D.	Determine Maximum moments of inertia for a Rectangle
Answer» B. Determine Maximum moments of inertia for a Line

Discussion

Explore topic-wise MCQs in Engineering Mechanics.

The calculation of the product of a moment of the body due to the loadings involve a quantity called ____________

Whenever the distributed loading acts perpendicular to an area its intensity varies __________ for the determination of the product of moment of inertia.

The body is sometimes acted by two or three force members and we need to find the product of moment of inertia for the same. The difference between the two and the three force members is:

If any external force also is applied on the structure and we are determining the product of moment of inertia then what should we consider?

Determine the del product of inertia for the triangle in the given figure used for the calculations.

The product of Inertia for an area is helpful so as to _____________

One of the use of the centre of mass or centroid is as in the determination of the product of moment of inertia 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 product of the moment of inertia is multiplied by:

The product of moment of inertia is the sum of _ and _____

There is a perpendicular axis theorem for the area, and it is can be used to determine the product of a moment of inertia.

Determine the product of inertia for the triangle in the given figure.

THE_DISTANCE_IN_THE_PARALLEL_AXIS_THEOREM_FOR_THE_USE_IN_THE_DETERMINATION_OF_THE_PRODUCT_OF_THE_MOMENT_OF_INERTIA_IS_MULTIPLIED_BY:?$

The product of Inertia for an area is helpful so as to _____________$

One_of_the_use_of_the_centre_of_mass_or_centroid_is_as_in_the_determination_of_the_product_of_moment_of_inertia_is_that_the_net_force_acts_at_the_____________of_the_loading_body.$

If the non-Uniform loading is of the type of parabola then for calculating the product of the moment of inertia for areas?

dIxy=(h²/2b²)x³dx

The product of moment of inertia is the sum of _ and ____?

What is parallel axis theorem and to whom it is applied so that it can give the product of inertia of an area?

Moment of Inertia is the integration of the square of the distance of the centroid and the del area along the whole area of the structure and after these calculations, we multiply the moment of areas.

(bh)²/8

The product of Inertia for an area is required so as to _____________

Explore topic-wise MCQs in Engineering Mechanics.

The calculation of the product of a moment of the body due to the loadings involve a quantity called ____________

Whenever the distributed loading acts perpendicular to an area its intensity varies __________ for the determination of the product of moment of inertia.

The body is sometimes acted by two or three force members and we need to find the product of moment of inertia for the same. The difference between the two and the three force members is:

If any external force also is applied on the structure and we are determining the product of moment of inertia then what should we consider?

Determine the del product of inertia for the triangle in the given figure used for the calculations.

The product of Inertia for an area is helpful so as to _____________

One of the use of the centre of mass or centroid is as in the determination of the product of moment of inertia 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 product of the moment of inertia is multiplied by:

The product of moment of inertia is the sum of _____________ and _________________

There is a perpendicular axis theorem for the area, and it is can be used to determine the product of a moment of inertia.

Determine the product of inertia for the triangle in the given figure.

THE_DISTANCE_IN_THE_PARALLEL_AXIS_THEOREM_FOR_THE_USE_IN_THE_DETERMINATION_OF_THE_PRODUCT_OF_THE_MOMENT_OF_INERTIA_IS_MULTIPLIED_BY:?$

The product of Inertia for an area is helpful so as to _____________$

One_of_the_use_of_the_centre_of_mass_or_centroid_is_as_in_the_determination_of_the_product_of_moment_of_inertia_is_that_the_net_force_acts_at_the_____________of_the_loading_body.$

If the non-Uniform loading is of the type of parabola then for calculating the product of the moment of inertia for areas?

dIxy=(h2/2b2)x3dx

The product of moment of inertia is the sum of _____________ and ________________?

What is parallel axis theorem and to whom it is applied so that it can give the product of inertia of an area?

Moment of Inertia is the integration of the square of the distance of the centroid and the del area along the whole area of the structure and after these calculations, we multiply the moment of areas.

(bh)2/8

The product of Inertia for an area is required so as to _____________

The product of moment of inertia is the sum of _ and _____

dIxy=(h²/2b²)x³dx

The product of moment of inertia is the sum of _ and ____?

(bh)²/8