  In this study, we experimentally study the dried pattern droplets of coffee
with and without sugar. We statistically analyze the rough surface formed after
the stain becomes dried. The amount of sugar is controlled by the mass $m$.
Along with the formation of the coffee ring, we discuss the Marangoni effect,
in the system, and also analyzed the statistics of the cracks. For large enough
$m$ values, the exponents approach to the ones for the Gaussian free field
(GFF) (the loop fractal dimension $\frac{3}{2}$, loop and gyration radius
distribution exponents $\tau_l=\frac{7}{3}$ and $\tau_r=3$ respectively). Using
the multifractal analysis (MA) for the mass configuration of the dried pattern,
we numerically show that, the mass-fractal dimension is $1.76\pm 0.04$ for the
case without sugar, which decreases increasing the sugar. This is explained by
the fact that the droplet becomes more hydrophilic, resulting in more sparse
spatial patterns, in agreement compatible with the contact angle analysis.
