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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. |
In the Finite Element Method, which element is known for the slowest convergence? |
| A. | Linear triangular element |
| B. | Quadratic triangular element |
| C. | Linear rectangular elements |
| D. | Quadratic rectangular elements |
| Answer» B. Quadratic triangular element | |
| 2. |
In Finite Element Analysis, which option is correct for computation of load due to specified boundary stress? |
| A. | Can be computed using a local coordinate system and one-dimensional interpolation functions |
| B. | Can be computed using a local coordinate system but not one-dimensional interpolation functions |
| C. | Cannot be computed using a local coordinate system but one-dimensional interpolation functions can be used |
| D. | Neither a local coordinate system nor one-dimensional interpolation functions can be used |
| Answer» B. Can be computed using a local coordinate system but not one-dimensional interpolation functions | |
| 3. |
In vibration and transient analysis of beams, if the linear acceleration scheme predicts the solution,then it is unstable for the first several time steps, but it eventually becomes stable. |
| A. | True |
| B. | False |
| Answer» C. | |
| 4. |
Which option is not correct concerning the internal load vector in the finite element model of plane elasticity problems? |
| A. | It is computed at all the nodes interior of the element |
| B. | It is computed only when the element falls on the boundary of the domain on which tractions are known |
| C. | Its computation doesn t involve evaluation of line integrals for any type of element |
| D. | It is evaluated in global coordinates but not in element coordinates |
| Answer» C. Its computation doesn t involve evaluation of line integrals for any type of element | |
| 5. |
In the Finite Element Method, the vector of internal forces is computed only when the element falls on the boundary of the domain on which tractions are absent. |
| A. | True |
| B. | False |
| Answer» C. | |
| 6. |
In Finite Element Analysis, what is the correct load vector for the linear quadrilateral element with area Ae, thickness he and uniform body force vector f? |
| A. | ( frac{A_e h_e}{4} )f |
| B. | ( frac{A_e h_e}{3} )f |
| C. | ( frac{h_e}{3A_e} )f |
| D. | ( frac{h_e}{4A_e} )f |
| Answer» B. ( frac{A_e h_e}{3} )f | |
| 7. |
In Finite Element Analysis, what is the correct load vector for a linear triangular element with area Ae, thickness he and uniform body force vector f? |
| A. | ( frac{A_e h_e}{4} )f |
| B. | ( frac{A_e h_e}{3} )f |
| C. | ( frac{h_e}{3A_e} )f |
| D. | ( frac{h_e}{4A_e} )f |
| Answer» C. ( frac{h_e}{3A_e} )f | |
| 8. |
In the Finite Element Method, which expression is correct for a linear triangular element if S is the shape function, Ae is its area, and K is a constant? |
| A. | ( frac{ partial S}{ partial x}= frac{K}{A_e} ) |
| B. | ( frac{ partial S}{ partial y}= frac{K}{A_e^2} ) |
| C. | ( frac{ partial S}{ partial x} )=KA<sub>e</sub> |
| D. | ( frac{ partial S}{ partial y} )=KA<sub>e</sub><sup>2</sup> |
| Answer» B. ( frac{ partial S}{ partial y}= frac{K}{A_e^2} ) | |