The expression is $\texttt{a++ \&\& ++b || c--}$.
The operator $\texttt{\&\&}$ has higher precedence than $\texttt{||}$.
So the expression is evaluated as $\texttt{(a++ \&\& ++b) || c--}$.
Initially, $\texttt{a = 0}$, $\texttt{b = 5}$, and $\texttt{c = 10}$.
In $\texttt{a++}$, the current value $0$ is used first, and then $\texttt{a}$ becomes $1$.
Since the first operand of $\texttt{\&\&}$ is $0$, the second operand $\texttt{++b}$ is not evaluated due to short-circuit evaluation.
So, $\texttt{b}$ remains $5$.
Now the expression becomes $\texttt{0 || c--}$.
In $\texttt{c--}$, the current value $10$ is used first, and then $\texttt{c}$ becomes $9$.
Since $10$ is non-zero, it is treated as true.
Therefore, $\texttt{ans = 1}$.
Final values are $\texttt{ans = 1}$, $\texttt{a = 1}$, $\texttt{b = 5}$, and $\texttt{c = 9}$.
Answer: B. $\texttt{1\ 1\ 5\ 9}$