Impedance module of serial resistor-coil-capacitor circuit
==========================================================

Consider an electrical circuit consisting of a capacitor, coil, and resistor connected
in series. Then you can find the impedance module of such a circuit.

**Links:**

#. `Wikipedia, derivable from first formula <https://en.wikipedia.org/wiki/Electrical_impedance#Resistance_vs_reactance>`__.

.. py:currentmodule:: symplyphysics.laws.electricity.circuits.impedance_module_of_the_serial_resistor_coil_capacitor_circuit

.. py:data:: circuit_impedance_module

    Absolute value of the circuit's :attr:`~symplyphysics.symbols.electrodynamics.electrical_impedance`.

Symbol:
    :code:`abs(Z)`

Latex:
    :math:`|Z|`

Dimension:
    :code:`impedance`


.. py:data:: resistor_resistance

    :attr:`~symplyphysics.symbols.electrodynamics.electrical_resistance` of the resistor.

Symbol:
    :code:`R`

Latex:
    :math:`R`

Dimension:
    :code:`impedance`


.. py:data:: capacitor_reactance

    :attr:`~symplyphysics.symbols.electrodynamics.electrical_reactance` of the capacitor.

Symbol:
    :code:`X_C`

Latex:
    :math:`X_\text{C}`

Dimension:
    :code:`impedance`


.. py:data:: coil_reactance

    :attr:`~symplyphysics.symbols.electrodynamics.electrical_reactance` of the coil.

Symbol:
    :code:`X_L`

Latex:
    :math:`X_\text{L}`

Dimension:
    :code:`impedance`


.. py:data:: law

    :code:`abs(Z) = sqrt(R^2 + (X_L - X_C)^2)`


    Latex:
        .. math::
            |Z| = \sqrt{R^{2} + \left(X_\text{L} - X_\text{C}\right)^{2}}