 
			 
			MCQOPTIONS
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				This section includes 11 Mcqs, each offering curated multiple-choice questions to sharpen your Discrete Mathematics knowledge and support exam preparation. Choose a topic below to get started.
| 1. | THE_BIG-O_NOTATION_FOR_F(N)_=_2LOG(N!)_+_(N2_+_1)LOGN_IS?$ | 
| A. | n | 
| B. | n<sup>2</sup> | 
| C. | nlogn | 
| D. | n<sup>2</sup>logn | 
| Answer» E. | |
| 2. | The big-Omega notation for f(x) = 2x4 + x2 – 4 is$# | 
| A. | x<sup>2</sup> | 
| B. | x<sup>3</sup> | 
| C. | x | 
| D. | x<sup>4</sup> | 
| Answer» E. | |
| 3. | The_big-O_notation_for_f(x)_=_5logx_is$ | 
| A. | 1 | 
| B. | x | 
| C. | x<sup>2</sup> | 
| D. | x<sup>3</sup> | 
| Answer» C. x<sup>2</sup> | |
| 4. | The little-o notation for f(x) = xlogx i? | 
| A. | x | 
| B. | x<sup>3</sup> | 
| C. | x<sup>2</sup> | 
| D. | xlogx | 
| Answer» D. xlogx | |
| 5. | If f1(x) is O(g(x)) and f2(x) is o(g(x)), then f1(x) + f2(x) is | 
| A. | O(g(x)) | 
| B. | o(g(x)) | 
| C. | O(g(x)) + o(g(x)) | 
| D. | None of the mentioned | 
| Answer» B. o(g(x)) | |
| 6. | The big-omega notation for f(x, y) = x5y3 + x4y4 + x3y5 is | 
| A. | x<sup>5</sup>y<sup>3</sup> | 
| B. | x<sup>5</sup>y<sup>5</sup> | 
| C. | x<sup>3</sup>y<sup>3</sup> | 
| D. | x<sup>4</sup>y<sup>4</sup> | 
| Answer» D. x<sup>4</sup>y<sup>4</sup> | |
| 7. | The big-theta notation for f(n) = nlog(n2 + 1) + n2logn is | 
| A. | n<sup>2</sup>logn | 
| B. | n<sup>2</sup> | 
| C. | logn | 
| D. | nlog(n<sup>2</sup>) | 
| Answer» B. n<sup>2</sup> | |
| 8. | The big-theta notation for function f(n) = 2n3 + n – 1 is$ | 
| A. | n | 
| B. | n<sup>2</sup> | 
| C. | n<sup>3</sup> | 
| D. | n<sup>4</sup> | 
| Answer» D. n<sup>4</sup> | |
| 9. | The big-O notation for f(n) = (nlogn + n2)(n3 + 2) is | 
| A. | O(n<sup>2</sup>) | 
| B. | O(3<sup>n</sup>) | 
| C. | O(n<sup>4</sup>) | 
| D. | O(n<sup>5</sup>) | 
| Answer» E. | |
| 10. | If f(x) = 3x2 + x3logx, then f(x) is | 
| A. | O(x<sup>2</sup>) | 
| B. | O(x<sup>3</sup>) | 
| C. | O(x) | 
| D. | O(1) | 
| Answer» C. O(x) | |
| 11. | If f(x) = (x3 – 1) / (3x + 1) then f(x) is | 
| A. | O(x<sup>2</sup>) | 
| B. | O(x) | 
| C. | O(x<sup>2</sup> / 3) | 
| D. | O(1) | 
| Answer» B. O(x) | |