Data Fundamentals (H) - Week 10 Quiz
1. The Nyquist limit \(f_n\) is equal to:
1.0Hz
twice the amplitude quantization levels
twice the sampling rate \(f_s\)
half the amplitude quantization levels
half the sampling rate \(f_s\)
2. Decreasing the number of levels of amplitude quantization will have what affect on the sampled representation of a signal?
No effect
Increased SNR
Decreased Nyquist rate
Decreased SNR
Frequency shift
3. The exponential smooth is often used instead of a moving average because:
it is super-quadratic
it is nonlinear
it is more numerically stable
it requires storing/computing less data
it is probabilistic
4. Aliasing is caused by sampling signals with:
undefined values present
frequencies greater than the Nyquist limit
noise levels greater than the maximum SNR
frequencies less than the Nyquist limit
noise levels less than the maximum SNR
5. Along with a way to evaluate the likelihood and prior at any parameter setting \(\theta\), what else does Metropolis-Hastings need to sample from the posterior distribution?
An integration function \(V(\theta|D)\)
A maximum likelihood estimation procedure.
A proposal distribution \(q(\theta^\prime|\theta)\)
A way to evaluate the evidence \(P(\theta)[/theta]
The square root of 2.
6. In medical device, if you had an initial heart/pulse rate
p0
and a 1D vector of changes in pulse rates captured at evenly spaced intervals,
delta_p
, how would you compute
p
, the pulse rate at each of these times?
p = np.sum(delta_p) + p0
p = p0 * delta_p
p = np.prod(delta_p) * p0
p = p0 + np.cumsum(delta_p)
p = p0 + delta_p[:]
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