Problems

How can you arrange the numbers $5/177$, $51/19$ and $95/9$ and the arithmetical operators “$+$”, “$-$”, “$\times$” and “$÷$” such that the result is equal to 2006? Note: you can use the given numbers and operators more than once.

Decipher the quote from "Alice in Wonderland" from the following matrix:
$$\begin{array}{ccccccccccc}Y& q& o& l& u& e& c& d& a& i& n\\ w& a& r& l& a& w& e& a& t& y& k\\ s& n& t& c& a& e& k& c& e& a& m\\ t& o& d& r& w& e& a& t& a& h& r\\ a& c& n& t& n& e& o& d& t& r& h\\ n& i& d& n& l& g& m& e& x& s& z\end{array}$$

In the long addition above, each letter corresponds to a different digit. What is the sum $D+O+G+C+A+T$?