More than Regular $[9$ points$]$

Using the pumping lemma, prove that the following language $L$ is not regular, $=\{0,1\}.$

$L=\{win{}^{**}$:$w$ has more $1\text{'}s$ than $0\text{'}s\}$there is a DFA M which

decides it with pumping length p$.$ Let s $=\{$blank$\}.$ According to the pumping lemma, s can be

divided into $3$ sub$-$strings, xyz$,$ such that $|$xy p and $|$y$|>=1$ where xy$^$iz in i $>=0.$

For all y$\text{'}$s

y $=$