In the board game "Silly Bills", there are $\$ 1, \$ 2$ and $\$ 3$ bills.

There are 11 more $\$ 2$ bills than $\$ 1$ bills.

There are 18 fewer $\$ 3$ bills than $\$ 1$ bills.

If there is $\$ 100$ in total, then how many $\$ 1$ bills are there in the board game?
(A) 11
(B) 14
(C) 22
(D) 33
(E) 40
Suppose that there are $x \$ 1$ bills.

Thus, there are $(x+11) \$ 2$ bills and $(x-18) \$ 3$ bills.

Since the total value of the money is $\$ 100$, then

$$
\begin{aligned}
1(x)+2(x+11)+3(x-18) & =100 \\
x+2 x+22+3 x-54 & =100 \\
6 x-32 & =100 \\
6 x & =132 \\
x & =22
\end{aligned}
$$

Therefore, there are $22 \$ 1$ bills.

ANSWER: (C)