We are given the expression \( 9 \csc^2 22^\circ - 9 \cot^2 22^\circ + 1 \).
Using the identity \( \csc^2 \theta = 1 + \cot^2 \theta \), we can substitute into the expression:
\[
9 \csc^2 22^\circ = 9(1 + \cot^2 22^\circ) = 9 + 9 \cot^2 22^\circ.
\]
Thus, the expression becomes:
\[
9 + 9 \cot^2 22^\circ - 9 \cot^2 22^\circ + 1 = 9 + 1 = 10.
\]
Therefore, the value of the expression is \( \boxed{10} \).