To solve this problem, we need to determine the most appropriate sequence of steps in the implementation of the Pan-Tompkins algorithm, which is commonly used for QRS detection in ECG signals.
The Pan-Tompkins algorithm is a popular method used to detect QRS complexes in ECG signals. It involves several steps, each serving a specific purpose to improve the accuracy and efficiency of detecting these complexes:
The correct order of steps for implementing the Pan-Tompkins algorithm is:
The most appropriate sequence of steps in the implementation of the Pan-Tompkins algorithm is \( \text{Pre-processing, Differentiation, Squaring, Integration, Normalization, Thresholding} \).
Signals and their Fourier Transforms are given in the table below. Match LIST-I with LIST-II and choose the correct answer.
| LIST-I | LIST-II |
|---|---|
| A. \( e^{-at}u(t), a>0 \) | I. \( \pi[\delta(\omega - \omega_0) + \delta(\omega + \omega_0)] \) |
| B. \( \cos \omega_0 t \) | II. \( \frac{1}{j\omega + a} \) |
| C. \( \sin \omega_0 t \) | III. \( \frac{1}{(j\omega + a)^2} \) |
| D. \( te^{-at}u(t), a>0 \) | IV. \( -j\pi[\delta(\omega - \omega_0) - \delta(\omega + \omega_0)] \) |