Digital Signal Processing

Digital to Analog Conversion Sample and Hold

Question 1
Marks : +2 | -2
Pass Ratio : 100%
In D/A converter, the application of the input code word results in a high-amplitude transient, called?
Glitch
Deglitch
Glitter
None of the mentioned
Explanation:
The application of the input code word results in a high-amplitude transient, called a “glitch”. This is especially the case when two consecutive code words to the A/D differ by several bits.
Question 2
Marks : +2 | -2
Pass Ratio : 100%
What is the new ideal interpolation formula described after few problems with previous one?
g(t)=\\(\\frac{sin⁡(2πt/T)}{(πt/T)}\\)
g(t)=\\(\\frac{sin⁡(πt/T)}{(πt/T)}\\)
g(t)=\\(\\frac{sin⁡(6 πt/T)}{(πt/T)}\\)
g(t)=\\(\\frac{sin⁡(3 πt/T)}{(πt/T)}\\)
Explanation:
The reconstruction of the signal x (t) from its samples as an interpolation problem and have described the function:g(t)=\\(\\frac{sin⁡(πt/T)}{(πt/T)}\\).
Question 3
Marks : +2 | -2
Pass Ratio : 100%
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?
Converting time
Setting time
Both Converting & Setting time
None of the mentioned
Explanation:
An important parameter of a D/A converter is its settling time, which is defined as the time required for the output of the D/A converter to reach and remain within a given fraction (usually,±1/2 LSB) of the final value, after application of the input code word.
Question 4
Marks : +2 | -2
Pass Ratio : 100%
What is the ideal reconstruction formula or ideal interpolation formula for x(t) = _________
\\(\\sum_{-\\infty}^\\infty x(nT) \\frac{sin⁡(π/T) (t-nT)}{(π/T)(t-nT)}\\)
\\(\\sum_{-\\infty}^\\infty x(nT) \\frac{sin⁡(π/T) (t+nT)}{π/T)(t+nT}\\)
\\(\\sum_{-\\infty}^\\infty x(nT) \\frac{sin⁡(2π/T) (t-nT)}{2π/T)(t-nT}\\)
\\(\\sum_{-\\infty}^\\infty x(nT) \\frac{sin⁡(4π/T) (t-nT)}{(4π/T)(t-nT)}\\)
Explanation:
x(t) = \\(\\sum_{-\\infty}^\\infty x(nT) \\frac{sin⁡(π/T) (t-nT)}{(π/T)(t-nT)}\\) where the sampling interval T = 1/Fs=1/2B, Fs is the sampling frequency and B is the bandwidth of the analog signal.
Question 5
Marks : +2 | -2
Pass Ratio : 100%
What is the frequency response of the analog filter corresponding to the ideal interpolator?
H(F)=\\(\\begin{cases}T, |F|≤ \\frac{1}{2T} = F_s/2\\\\0,|F| > \\frac{1}{4T}\\end{cases}\\)
H(F)=\\(\\begin{cases}T, |F|≥ \\frac{1}{2T} = F_s/2\\\\0,|F| > \\frac{1}{4T}\\end{cases}\\)
H(F)=\\(\\begin{cases}T, |F|≤ \\frac{1}{2T} = F_s/2\\\\0,|F| > \\frac{1}{2T}\\end{cases}\\)
H(F)=\\(\\begin{cases}T, |F|≤ \\frac{1}{4T} = F_s/2\\\\0,|F| > \\frac{1}{4T}\\end{cases}\\)
Explanation:
The analog filter corresponding to the ideal interpolator has a frequency response:
Question 6
Marks : +2 | -2
Pass Ratio : 100%
The ideal reconstruction filter is an ideal low pass filter and its impulse response extends for all time.
True
False
Explanation:
The ideal reconstruction filter is an ideal low pass filter and its impulse response extends for all time. Hence the filter is noncausal and physically nonrealizable. Although the interpolation filter with impulse response given can be approximated closely with some delay, the resulting function is still impractical for most applications where D/A conversion are required.
Question 7
Marks : +2 | -2
Pass Ratio : 100%
What is the impulse response of an S/H, when viewed as a linear filter?
h(t)=\\(\\begin{cases}1,0≤t≤T\\\\0,otherwise\\end{cases}\\)
h(t)=\\(\\begin{cases}1,0≥t≥T\\\\0,otherwise\\end{cases}\\)
h(t)=\\(\\begin{cases}1,0<t≤T\\\\0,otherwise\\end{cases}\\)
None of the mentioned
Explanation:
W hen viewed as a linear filter, the S/H has an impulse response:
Question 8
Marks : +2 | -2
Pass Ratio : 100%
In a D/A converter, the usual way to solve the glitch is to use deglitcher. How is the Deglitcher designed?
By using a low pass filter
By using a S/H circuit
By using a low pass filter & S/H circuit
None of the mentioned
Explanation:
The usual way to remedy this problem is to use an S/H circuit designed to serve as a “deglitcher”. Hence the basic task of the S/H is to hold the output of the D/A converter constant at the previous output value until the new sample at the output of the D/A reaches steady state, and then it samples and holds the new value in the next sampling interval. Thus the S/H approximates the analog signal by a series of rectangular pulses whose height is equal to the corresponding value of the signal pulse.
Question 9
Marks : +2 | -2
Pass Ratio : 100%
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.
True
False
Explanation:
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.
Question 10
Marks : +2 | -2
Pass Ratio : 100%
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.
True
False
Explanation:
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. The D/A converter accepts at its input, electrical signals that correspond to a binary word, and produces an output voltage or current that is proportional to the value of the binary word.