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This section includes 9 Mcqs, each offering curated multiple-choice questions to sharpen your Finite Element Method knowledge and support exam preparation. Choose a topic below to get started.
1. |
In axisymmetric solids, stress- strain law can be defined as ______ |
A. | =D( - <sup>0</sup>) |
B. | =D |
C. | =D |
D. | =D <sup>0</sup> |
Answer» D. =D <sup>0</sup> | |
2. |
For axisymmetry solids gravity forces can be considered if deformation and stresses act on _____ |
A. | X direction |
B. | Z direction |
C. | Y direction |
D. | Parallel to plane |
Answer» C. Y direction | |
3. |
Axisymmetric problems are totally defined in ______ |
A. | xy planes |
B. | yz planes |
C. | rz planes |
D. | r planes |
Answer» D. r planes | |
4. |
The stress- strain relation is given as ___________ |
A. | =D |
B. | =D |
C. | = |
D. | =D |
Answer» C. = | |
5. |
Revolving bodies like fly wheels can be analyzed by introducing _______ in body force term. |
A. | Gravitational force |
B. | Revolving force |
C. | Centrifugal force |
D. | Centripetal force |
Answer» D. Centripetal force | |
6. |
All deformations and stresses are independent of _______ |
A. | Co-ordinates |
B. | Number of nodes |
C. | Rotational angle, |
D. | Area |
Answer» D. Area | |
7. |
Problems involving three- dimensional axisymmetric solids or solids of revolution, subjected to _____ loading. |
A. | Rotational |
B. | Two-dimensional |
C. | Three-dimensional |
D. | Axisymmetric loading |
Answer» E. | |
8. |
The stress vector is correspondingly defined as ___________ |
A. | =[ <sub>y</sub>, <sub>z</sub>, <sub>yz</sub>, <sub> </sub>]<sup>T</sup> |
B. | =[ <sub>y</sub>, <sub>z</sub>]<sup>T</sup> |
C. | u=[u, w]<sup>T</sup> |
D. | T=[T<sub>y</sub>,T<sub>z</sub>]<sup>T</sup> |
Answer» B. =[ <sub>y</sub>, <sub>z</sub>]<sup>T</sup> | |
9. |
Consider an Axisymmetric problem of which is having a radius of r, rotational angle and length l. Then r dl d is known as ____ |
A. | Elemental volume |
B. | Element |
C. | Elemental surface area |
D. | Elemental surface |
Answer» D. Elemental surface | |