Complete the code to import the FFT function from scipy.
from scipy.fft import [1]
ifft instead of fft.fftshift which is used for shifting zero frequency components.The fft function computes the Fast Fourier Transform of a signal.
Complete the code to compute the FFT of the signal array.
result = [1](signal)ifft which computes the inverse FFT.np.fft which is a module, not a function.The fft function computes the FFT of the input array signal.
Fix the error in the code to correctly compute the FFT of the data array.
from scipy.fft import fft output = [1](data, n=128)
ifft instead of fft.fftshift which only shifts the zero frequency component.The fft function computes the FFT with specified length n=128.
Fill both blanks to create a dictionary of frequencies and their FFT magnitudes for values greater than 10.
freq_magnitudes = {freq: abs(fft_result)[1] for freq, fft_result in zip(freqs, fft_values) if abs(fft_result) [2] 10}* 2 instead of exponentiation ** 2.>= instead of > in the condition.The magnitude squared is calculated with abs(fft_result)**2, and we filter values greater than 10.
Fill all three blanks to create a dictionary comprehension that maps frequency labels to FFT magnitudes for frequencies above 5 Hz.
freq_dict = [1]: abs([2]) for [3], val in zip(freq_list, fft_vals) if [3] > 5}
The dictionary keys are formatted frequency labels using f'Freq_{freq}'. The values are the magnitudes of FFT values abs(val). The loop variable is freq which is compared to 5.