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          January 16, 2024 18:05 
        
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    visualize three phases of electrical system
  
        
  
    
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  | import matplotlib.pyplot as plt | |
| import numpy as np | |
| import mplcursors | |
| x = np.linspace(0, 500, 1000) | |
| plt.figure(figsize=(10, 6)) | |
| plt.axhline(y=0, color='k', linestyle='-') | |
| line1, = plt.plot(x, 220 * np.sin(x * np.pi / 180), label='220 * sin(x * π / 180)') | |
| line2, = plt.plot(x, 220 * np.sin((x - 120) * np.pi / 180), label='220 * sin((x - 120) * π / 180)') | |
| line3, = plt.plot(x, 220 * np.sin((x - 240) * np.pi / 180), label='220 * sin((x - 240) * π / 180)') | |
| plt.title('Three phases') | |
| plt.xlabel('x') | |
| plt.ylabel('y') | |
| plt.legend() | |
| cursor = mplcursors.cursor(pickables=[line1, line2, line3], hover=True) | |
| @cursor.connect("add") | |
| def on_add(sel): | |
| x, y = sel.target | |
| s1 = np.sin(x * np.pi / 180) | |
| s2 = np.sin((x - 120) * np.pi / 180) | |
| s3 = np.sin((x - 240) * np.pi / 180) | |
| if sel.artist == line1: | |
| label = '220 * sin(x * π / 180)' | |
| y = 220 * np.sin(x * np.pi / 180) | |
| s = np.sin(x * np.pi / 180) | |
| o = f'220 * (s1 - s3) = {220 * (s1 - s3)}' | |
| elif sel.artist == line2: | |
| label = '220 * sin((x - 120) * π / 180)' | |
| y = 220 * np.sin((x - 120) * np.pi / 180) | |
| s = np.sin((x - 120) * np.pi / 180) | |
| o = f'220 * (s2 - s1) = {220 * (s2 - s1)}' | |
| elif sel.artist == line3: | |
| label = '220 * sin((x - 240) * π / 180)' | |
| y = 220 * np.sin((x - 240) * np.pi / 180) | |
| s = np.sin((x - 240) * np.pi / 180) | |
| o = f'220 * (s3 - s2) = {220 * (s3 - s2)}' | |
| sel.annotation.set_text(f"{label}\nx={x}\ny={y}\ns={s}\no={o}\nx (radians)={np.deg2rad(x)}") | |
| plt.show() | 
  
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