Oneful Pairs

Chef defines a pair of positive integers $(a, b)$ to be a $\text{Oneful Pair}$, if $a + b + (a \cdot b) = 111$ For example, $(1, 55)$ is a $\text{Oneful Pair}$, since $1 + 55 + (1 \cdot 55) = 56 + 55 = 111$.\ But $(1, 56)$ is not a $\text{Oneful Pair}$, since $1 + 56 + (1 \cdot 56) = 57 + 56 = 113 \neq 111$. Given two positive integers $a$ and $b$, output `Yes` if they are a $\text{Oneful Pair}