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MathML

\begin{aligned} ρ_{L} & = \frac{\exp (- {[\log ({C V}_{R}^{2} + 1) \log ({C V}_{T}^{2} + 1)]}^{\frac{1}{2}}) - 1}{{C V}_{R} {C V}_{T}} \\ ρ_{U} & = \frac{\exp ({[\log ({C V}_{R}^{2} + 1) \log ({C V}_{T}^{2} + 1)]}^{\frac{1}{2}}) - 1}{{C V}_{R} {C V}_{T}} \end{aligned}

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Math as LaTeX Source

\begin{align*} \rho _ L & = \frac{\exp \left(-\left[ \log (\mr{CV}_ R^2+1) \log (\mr{CV}_ T^2+1) \right]^\frac {1}{2} \right) - 1}{\mr{CV}_ R \mr{CV}_ T} \\ \rho _ U & = \frac{\exp \left(\left[ \log (\mr{CV}_ R^2+1) \log (\mr{CV}_ T^2+1) \right]^\frac {1}{2}\right) - 1}{\mr{CV}_ R \mr{CV}_ T} \end{align*}