MCQOPTIONS
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This section includes 13 Mcqs, each offering curated multiple-choice questions to sharpen your Vhdl knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
What would be the ideal case for a design? |
| A. | Using factoring only |
| B. | Using flattening only |
| C. | Using both flattening and factoring |
| D. | Neither using flattening and nor factoring |
| Answer» D. Neither using flattening and nor factoring | |
| 2. |
Which factor can be there in the following two functions? |
| A. | a AND b |
| B. | b OR a |
| C. | b AND c |
| D. | b OR cView Answer |
| Answer» E. | |
| 3. |
What is another name for the factoring of functions? |
| A. | De-flattening |
| B. | Intermediation |
| C. | Structuring |
| D. | De-structuring |
| Answer» D. De-structuring | |
| 4. |
The main advantage of using factoring is ________ |
| A. | Reducing the speed |
| B. | Reducing the number of terms |
| C. | Adding intermediate nodes |
| D. | Reducing flattening |
| Answer» C. Adding intermediate nodes | |
| 5. |
How will you flatten the following function? |
| A. | a = (x AND q) OR (q AND y AND z) OR (w AND x) OR (w AND y AND z);b) a = (x OR q) AND (q OR y OR z) AND (w OR x) AND (w OR y OR z);c) a = (x AND |
| B. | a = (x OR q) AND (q OR y OR z) AND (w OR x) AND (w OR y OR z); |
| C. | a = (x AND b) OR (c AND y AND z) OR (c AND x) OR (b AND y AND z); |
| D. | a = (w AND q) OR (w AND y AND z) OR (q AND x) OR (q AND y AND z);View Answer |
| Answer» B. a = (x OR q) AND (q OR y OR z) AND (w OR x) AND (w OR y OR z); | |
| 6. |
WHAT_IS_ANOTHER_NAME_FOR_THE_FACTORING_OF_FUNCTIONS??$ |
| A. | De-flattening |
| B. | Intermediation |
| C. | Structuring |
| D. | De-structuring |
| Answer» E. | |
| 7. |
The main advantage of using factoring is _______? |
| A. | Reducing the speed |
| B. | Reducing the number of terms |
| C. | Adding intermediate nodes |
| D. | Reducing flattening |
| Answer» D. Reducing flattening | |
| 8. |
Which of the following is the opposite of flattening of functions? |
| A. | Structure |
| B. | Adding intermediate nodes |
| C. | Un-flattening |
| D. | Factoring |
| Answer» C. Un-flattening | |
| 9. |
In which of the following functions, the flattening is difficult? |
| A. | Functions containing many XOR |
| B. | Functions which are already minimal |
| C. | Functions which are slow due to intermediate nodes |
| D. | Functions which is always false |
| Answer» E. | |
| 10. |
What is the result of flattening of functions? |
| A. | Increased readability |
| B. | Increased speed |
| C. | Decreased speed |
| D. | Decreased readability |
| Answer» B. Increased speed | |
| 11. |
a = (x AND q) OR (q AND y AND z) OR (w AND x) OR (w AND y AND z); |
| A. | a = (x OR q) AND (q OR y OR z) AND (w OR x) AND (w OR y OR z); |
| B. | a = (x AND b) OR (c AND y AND z) OR (c AND x) OR (b AND y AND z); |
| C. | a = (w AND q) OR (w AND y AND z) OR (q AND x) OR (q AND y AND z); |
| Answer» C. a = (w AND q) OR (w AND y AND z) OR (q AND x) OR (q AND y AND z); | |
| 12. |
Flattening creates a flat signal representation of ______ levels. |
| A. | 1 |
| B. | 2 |
| C. | 3 |
| D. | 4 |
| Answer» C. 3 | |
| 13. |
What is the process of flattening? |
| A. | Converting an optimized function to unoptimized form |
| B. | Converting a Boolean function to PAL format |
| C. | Converting a Boolean function to PLA format |
| D. | Converting a Boolean function to POS form |
| Answer» D. Converting a Boolean function to POS form | |