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This section includes 8 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. |
Element body force vector is given by ______ |
A. | fe=\(\frac{A_el_ef}{2} \int_{-1}^{1}\) NT dξ |
B. | fe= \(\frac{A_el_e}{2}\int_{}^{1}\) NT dξ |
C. | Conditioning strategies |
D. | fe=∫ NT dξ |
Answer» B. fe= \(\frac{A_el_e}{2}\int_{}^{1}\) NT dξ | |
2. |
At the condition, at , N1=1 at ξ=-1 which yields c=\(\frac{-1}{2}\). Then these shape functions are called ____ |
A. | Computer functions |
B. | Programming functions |
C. | Galerkin function |
D. | Lagrange shape functions |
Answer» E. | |
3. |
Nodal displacement as _____ |
A. | u=Nq |
B. | N=uq |
C. | q=Nu |
D. | Program SOLVING |
Answer» B. N=uq | |
4. |
By Hooke’s law, stress is ______ |
A. | σ=Bq |
B. | σ=EB |
C. | B=σq |
D. | σ=EBq |
Answer» E. | |
5. |
The _____ and ______ can vary linearly. |
A. | Force and load |
B. | Precision and accuracy |
C. | Strain and stress |
D. | Distance and displacement |
Answer» D. Distance and displacement | |
6. |
Strain displacement relation ______ |
A. | ε=\(\frac{du}{dx}\) |
B. | ε=\(\frac{du}{d\epsilon}\) |
C. | x=\(\frac{d\epsilon}{du}\) |
D. | Cannot be determined |
Answer» B. ε=\(\frac{du}{d\epsilon}\) | |
7. |
Quadratic shape functions give much more _______ |
A. | Precision |
B. | Accuracy |
C. | Both Precision and accuracy |
D. | Identity |
Answer» C. Both Precision and accuracy | |
8. |
What is a shape function? |
A. | Interpolation function |
B. | Displacement function |
C. | Iterative function |
D. | Both interpolation and displacement function |
Answer» E. | |