 
			 
			MCQOPTIONS
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				This section includes 8 Mcqs, each offering curated multiple-choice questions to sharpen your Digital Signal Processing knowledge and support exam preparation. Choose a topic below to get started.
| 1. | What is the impulse response of an S/H, when viewed as a linear filter? | 
| A. | h(t)= ( begin{cases}1,0 t T 0,otherwise end{cases} ) | 
| B. | h(t)= ( begin{cases}1,0 t T 0,otherwise end{cases} ) | 
| C. | h(t)= ( begin{cases}1,0<t T 0,otherwise end{cases} ) | 
| D. | None of the mentioned | 
| Answer» B. h(t)= ( begin{cases}1,0 t T 0,otherwise end{cases} ) | |
| 2. | In a D/A converter, the usual way to solve the glitch is to use deglitcher. How is the Deglitcher designed? | 
| A. | By using a low pass filter | 
| B. | By using a S/H circuit | 
| C. | By using a low pass filter & S/H circuit | 
| D. | None of the mentioned | 
| Answer» C. By using a low pass filter & S/H circuit | |
| 3. | The time required for the output of the D/A converter to reach and remain within a given fraction of the final value, after application of the input code word is called? | 
| A. | Converting time | 
| B. | Setting time | 
| C. | Both Converting & Setting time | 
| D. | None of the mentioned | 
| Answer» C. Both Converting & Setting time | |
| 4. | D/A conversion is usually performed by combining a D/A converter with a sample-and-hold (S/H ) and followed by a low pass (smoothing) filter. | 
| A. | True | 
| B. | False | 
| Answer» B. False | |
| 5. | The reconstruction of the signal from its samples as a linear filtering process in which a discrete-time sequence of short pulses (ideally impulses) with amplitudes equal to the signal samples, excites an analog filter. | 
| A. | True | 
| B. | False | 
| Answer» B. False | |
| 6. | What is the frequency response of the analog filter corresponding to the ideal interpolator? | 
| A. | H(F)= ( begin{cases}T, |F| frac{1}{2T} = F_s/2 0,|F| > frac{1}{4T} end{cases} ) | 
| B. | H(F)= ( begin{cases}T, |F| frac{1}{2T} = F_s/2 0,|F| > frac{1}{4T} end{cases} ) | 
| C. | H(F)= ( begin{cases}T, |F| frac{1}{2T} = F_s/2 0,|F| > frac{1}{2T} end{cases} ) | 
| D. | H(F)= ( begin{cases}T, |F| frac{1}{4T} = F_s/2 0,|F| > frac{1}{4T} end{cases} ) | 
| Answer» D. H(F)= ( begin{cases}T, |F| frac{1}{4T} = F_s/2 0,|F| > frac{1}{4T} end{cases} ) | |
| 7. | What is the new ideal interpolation formula described after few problems with previous one? | 
| A. | g(t)= ( frac{sin u2061(2 t/T)}{( t/T)} ) | 
| B. | g(t)= ( frac{sin u2061( t/T)}{( t/T)} ) | 
| C. | g(t)= ( frac{sin u2061(6 t/T)}{( t/T)} ) | 
| D. | g(t)= ( frac{sin u2061(3 t/T)}{( t/T)} ) | 
| Answer» C. g(t)= ( frac{sin u2061(6 t/T)}{( t/T)} ) | |
| 8. | What is the ideal reconstruction formula or ideal interpolation formula for x(t) = _________ | 
| A. | ( sum_{- infty}^ infty x(nT) frac{sin u2061( /T) (t-nT)}{( /T)(t-nT)} ) | 
| B. | ( sum_{- infty}^ infty x(nT) frac{sin u2061( /T) (t+nT)}{ /T)(t+nT} ) | 
| C. | ( sum_{- infty}^ infty x(nT) frac{sin u2061(2 /T) (t-nT)}{2 /T)(t-nT} ) | 
| D. | ( sum_{- infty}^ infty x(nT) frac{sin u2061(4 /T) (t-nT)}{(4 /T)(t-nT)} ) | 
| Answer» B. ( sum_{- infty}^ infty x(nT) frac{sin u2061( /T) (t+nT)}{ /T)(t+nT} ) | |