  We study valence fluctuations in the extended Anderson model on
two-dimensional Penrose lattice, using the real-space dynamical mean-field
theory combined with the continuous-time Monte Carlo method. Calculating
$f$-electron number, $c$-$f$ spin correlations, and magnetic susceptibility at
each site, we find site-dependent formations of the singlet state and valence
distribution at low temperatures, which are reflected by the quasiperiodic
lattice structure. The bulk magnetic susceptibility is also addressed.
