MCQOPTIONS
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MCQOPTIONS
This section includes 19 Mcqs, each offering curated multiple-choice questions to sharpen your Electromagnetic Theory knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
Find the area of a right angled triangle with sides of 90 degree unit and the functions described by L = cos y and M = sin x. |
| A. | 0 |
| B. | 45 |
| C. | 90 |
| D. | 180 |
| Answer» E. | |
| 2. |
The Shoelace formula is a shortcut for the Green’s theorem. State True/False. |
| A. | True |
| B. | False |
| Answer» B. False | |
| 3. |
The Green’s theorem can be related to which of the following theorems mathematically? |
| A. | Gauss divergence theorem |
| B. | Stoke’s theorem |
| C. | Euler’s theorem |
| D. | Leibnitz’s theorem |
| Answer» C. Euler’s theorem | |
| 4. |
Applications of Green’s theorem are meant to be in |
| A. | One dimensional |
| B. | Two dimensional |
| C. | Three dimensional |
| D. | Four dimensional |
| Answer» C. Three dimensional | |
| 5. |
If two functions A and B are discrete, their Green’s value for a region of circle of radius a in the positive quadrant is |
| A. | ∞ |
| B. | -∞ |
| C. | 0 |
| D. | Does not exist |
| Answer» E. | |
| 6. |
Calculate the Green’s value for the functions F = y2 and G = x2 for the region x = 1 and y = 2 from origin. |
| A. | 0 |
| B. | 2 |
| C. | -2 |
| D. | 1 |
| Answer» D. 1 | |
| 7. |
The path traversal in calculating the Green’s theorem is |
| A. | Clockwise |
| B. | Anticlockwise |
| C. | Inwards |
| D. | Outwards |
| Answer» C. Inwards | |
| 8. |
Which of the following is not an application of Green’s theorem? |
| A. | Solving two dimensional flow integrals |
| B. | Area surveying |
| C. | Volume of plane figures |
| D. | Centroid of plane figures |
| Answer» D. Centroid of plane figures | |
| 9. |
Find the value of Green’s theorem for F = x2 and G = y2 is |
| A. | 0 |
| B. | 1 |
| C. | 2 |
| D. | 3 |
| Answer» B. 1 | |
| 10. |
Mathematically, the functions in Green’s theorem will be |
| A. | Continuous derivatives |
| B. | Discrete derivatives |
| C. | Continuous partial derivatives |
| D. | Discrete partial derivatives |
| Answer» D. Discrete partial derivatives | |
| 11. |
FIND_THE_AREA_OF_A_RIGHT_ANGLED_TRIANGLE_WITH_SIDES_OF_90_DEGREE_UNIT_AND_THE_FUNCTIONS_DESCRIBED_BY_L_=_COS_Y_AND_M_=_SIN_X.?$ |
| A. | 0 |
| B. | 45 |
| C. | 90 |
| D. | 180 |
| Answer» E. | |
| 12. |
The Shoelace formula is a shortcut for the Green’s theorem. State True/False?# |
| A. | True |
| B. | False |
| Answer» B. False | |
| 13. |
The Green’s theorem can be related to which of the following theorems mathematically?# |
| A. | Gauss divergence theorem |
| B. | Stoke’s theorem |
| C. | Euler’s theorem |
| D. | Leibnitz’s theorem |
| Answer» C. Euler‚Äö√Ñ√∂‚àö√ë‚àö¬•s theorem | |
| 14. |
Applications of Green’s theorem are meant to be in$ |
| A. | One dimensional |
| B. | Two dimensional |
| C. | Three dimensional |
| D. | Four dimensional |
| Answer» C. Three dimensional | |
| 15. |
If two functions A and B are discrete, their Green’s value for a region of circle of radius a in the positive quadrant is$ |
| A. | ‚àû |
| B. | -‚àû |
| C. | 0 |
| D. | Does not exist |
| Answer» E. | |
| 16. |
Calculate the Green’s value for the functions F = y2 and G = x2 for the region x = 1 and y = 2 from origin.$ |
| A. | 0 |
| B. | 2 |
| C. | -2 |
| D. | 1 |
| Answer» D. 1 | |
| 17. |
The path traversal in calculating the Green’s theorem is$ |
| A. | Clockwise |
| B. | Anticlockwise |
| C. | Inwards |
| D. | Outwards |
| Answer» C. Inwards | |
| 18. |
Find the value of Green’s theorem for F = x2 and G = y2 is$ |
| A. | 0 |
| B. | 1 |
| C. | 2 |
| D. | 3 |
| Answer» B. 1 | |
| 19. |
Mathematically, the functions in Green’s theorem will be |
| A. | Continuous derivatives |
| B. | Discrete derivatives |
| C. | Continuous partial derivatives |
| D. | Discrete partial derivatives |
| Answer» D. Discrete partial derivatives | |