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Solve the following problem using Python, implementing the functions described below, one line at a time
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Description:
 def eqCoords(lon, lat):
 """ Converts from ecliptical to equatorial coordinates. This algorithm is described in book 'Primary Directions', pp. 147-150. """

    # Convert to radians
    _lambda = math.radians(lon)
    _beta = math.radians(lat)
    _epson = math.radians(23.44)  # The earth's inclination
    
    # Declination in radians
    decl = math.asin(math.sin(_epson) * math.sin(_lambda) * math.cos(_beta) + \
           math.cos(_epson) * math.sin(_beta))
    
    # Equatorial Distance in radians
    ED = math.acos(math.cos(_lambda) * math.cos(_beta) / math.cos(decl))
    
    # RA in radians
    ra = ED if lon < 180 else math.radians(360) - ED
    
    # Correctness of RA if longitude is close to 0º or 180º in a radius of 5º
    if (abs(angle.closestdistance(lon, 0)) < 5 or 
        abs(angle.closestdistance(lon, 180)) < 5):
            a = math.sin(ra) * math.cos(decl)
            b = math.cos(_epson) * math.sin(_lambda) * math.cos(_beta) - \
                math.sin(_epson) * math.sin(_beta)
            if (math.fabs(a-b) > 0.0003):
                ra = math.radians(360) - ra
                
    return (math.degrees(ra), math.degrees(decl))