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FT is needed for spectrum analysis, FFT is fast FT meaning it is used to obtain spectrum of a signal quickly, the FFT algorithm inherently is fast algorithm than the conventional FT algorithm

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Q: Need of fft
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How can I use Python to plot the Fast Fourier Transform (FFT) of a signal?

To plot the Fast Fourier Transform (FFT) of a signal using Python, you can use the numpy library to compute the FFT and the matplotlib library to plot the results. First, import the necessary libraries: python import numpy as np import matplotlib.pyplot as plt Next, generate a sample signal and its corresponding time values: python Generate a sample signal fs 1000 Sampling frequency t np.arange(0, 1, 1/fs) Time values signal np.sin(2 np.pi 50 t) 0.5 np.sin(2 np.pi 120 t) Example signal Then, compute the FFT of the signal using np.fft.fft: python fftresult np.fft.fft(signal) freqs np.fft.fftfreq(len(signal), 1/fs) Finally, plot the FFT magnitude spectrum using plt.plot: python plt.figure() plt.plot(freqs:len(freqs)//2, np.abs(fftresult):len(freqs)//2) plt.xlabel('Frequency (Hz)') plt.ylabel('Magnitude') plt.title('FFT of Signal') plt.show() This code snippet demonstrates how to use Python to plot the FFT of a signal.


Can you provide a step-by-step example of how to perform a Fast Fourier Transform by hand?

Performing a Fast Fourier Transform (FFT) by hand involves several steps: Start with a sequence of numbers representing a time-domain signal. Arrange the numbers in a specific order to prepare for the FFT calculation. Divide the sequence into even and odd-indexed elements. Repeat the process recursively for each half of the sequence until reaching the base case of a single element. Combine the results of the recursive calculations to obtain the final frequency-domain representation of the signal. This process can be complex and time-consuming to perform manually, especially for larger datasets. It is more commonly done using software or specialized hardware for efficiency and accuracy.


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