According to Beer-Lambert law,
"I = I_0 e^{-\\mu z} = I_0 e^{-\\frac{\\mu}{\\rho}\\lambda} = I_0 e^{-\\alpha \\lambda}"
where "I" is intensity, "\\mu" - linear attenuation coefficient, "\\alpha" - mass attenuation coefficient, "\\lambda = \\rho l" - the area density known also as mass thickness.
So, "\\displaystyle \\alpha = \\frac{\\mu}{\\rho}".
Answer: "\\displaystyle \\alpha = \\frac{\\mu}{\\rho}" .
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