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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 thickness_hydrostatic_from_relative_humidity(pressure, temperature, relative_humidity, **kwargs):
 r"""Calculate the thickness of a layer given pressure, temperature and relative humidity. Similar to ``thickness_hydrostatic``, this thickness calculation uses the pressure, temperature, and relative humidity profiles via the hypsometric equation with virtual temperature adjustment. .. math:: Z_2 - Z_1 = -\frac{R_d}{g} \int_{p_1}^{p_2} T_v d\ln p, which is based off of Equation 3.24 in [Hobbs2006]_. Virtual temperature is calculated from the profiles of temperature and relative humidity. This assumes a hydrostatic atmosphere. Layer bottom and depth specified in pressure. Parameters pressure : `pint.Quantity` Atmospheric pressure profile temperature : `pint.Quantity` Atmospheric temperature profile relative_humidity : `pint.Quantity` Atmospheric relative humidity profile. The relative humidity is expressed as a unitless ratio in the range [0, 1]. Can also pass a percentage if proper units are attached. bottom : `pint.Quantity`, optional The bottom of the layer in pressure. Defaults to the first observation. depth : `pint.Quantity`, optional The depth of the layer in hPa. Defaults to the full profile if bottom is not given, and 100 hPa if bottom is given. Returns ------- `pint.Quantity` The thickness of the layer in meters. See Also -------- thickness_hydrostatic, pressure_to_height_std, virtual_temperature, mixing_ratio_from_relative_humidity """

    bottom = kwargs.pop('bottom', None)
    depth = kwargs.pop('depth', None)
    mixing = mixing_ratio_from_relative_humidity(relative_humidity, temperature, pressure)

    return thickness_hydrostatic(pressure, temperature, mixing=mixing, bottom=bottom,
                                 depth=depth)