We write the Mendelev-Clapeyron equation for the first case
"PV_1=\\frac{m_1}{\\mu}RT"
we write the equation in another form
"P=\\frac{m_1}{\\mu V_1}RT"
Where
"\\frac{m_1}{V_1}=\\rho_1=89.9{g\/m^3}=0.0899{kg\/m^3}"
then we get the equation
"P=\\frac{\\rho_1}{\\mu}RT" (1)
We write the Mendelev-Clapeyron equation for the second case
"PV_2=\\frac{m_2}{\\mu}RT" (2)
divide equation (2) by equation (1)
"\\frac{PV_2}{P}=\\frac{\\frac{m_2}{\\mu}RT}{\\frac{\\rho_1}{\\mu}RT}"
we reduce such terms, we get
"\\frac{V_2}{1}=\\frac{m_2}{\\rho_1}"
or "V_2=\\frac{m_2}{\\rho_1}=\\frac{0,1}{0,0899}=1.112m^3"
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