
"""simple docstring"""


from __future__ import annotations

from math import pow, sqrt






def 					_snake_case (						snake_case__      :   float		,					snake_case__      :   float		,					snake_case__      :   float   ):
	if (resistance, reactance, impedance).count(0   ) != 1:
		raise ValueError('One and only one argument must be 0'   )
	if resistance == 0:
		return {"resistance": sqrt(pow(snake_case__		,					2   ) - pow(snake_case__		,					2   )   )}
	elif reactance == 0:
		return {"reactance": sqrt(pow(snake_case__		,					2   ) - pow(snake_case__		,					2   )   )}
	elif impedance == 0:
		return {"impedance": sqrt(pow(snake_case__		,					2   ) + pow(snake_case__		,					2   )   )}
	else:
		raise ValueError('Exactly one argument must be 0'   )


if __name__ == "__main__":
		import doctest

		doctest.testmod()







"""simple docstring"""




def 			lowerCAmelCase__     (     UpperCamelCase__     ,   UpperCamelCase__				):



  '''simple docstring'''

  # Check if the input is valid
  if not len(UpperCamelCase__				) == len(UpperCamelCase__				) == 3:
    raise ValueError("""Please enter a valid equation."""				)
  if equationa[0] == equationa[1] == equationa[0] == equationa[1] == 0:
    raise ValueError("""Both a & b of two equations can't be zero."""				)

  # Extract the coefficients
  _a      ,  _a      ,  _a  :       Any             =	equationa
  _a      ,  _a      ,  _a  :       Tuple             =	equationa

  # Calculate the determinants of the matrices
  _a  :       int             =	aa * ba - aa * ba
  _a  :       str             =	ca * ba - ca * ba
  _a  :       str             =	aa * ca - aa * ca

  # Check if the system of linear equations has a solution (using Cramer's rule)
  if determinant == 0:
    if determinant_x == determinant_y == 0:
      raise ValueError("""Infinite solutions. (Consistent system)"""				)
    else:
      raise ValueError("""No solution. (Inconsistent system)"""				)
  else:
    if determinant_x == determinant_y == 0:
      # Trivial solution (Inconsistent system)
      return (0.0, 0.0)
    else:
      _a  :       Dict             =	determinant_x / determinant
      _a  :       str             =	determinant_y / determinant
      # Non-Trivial Solution (Consistent system)
      return (x, y)

