$\int \frac{d z}{s^{2} \sqrt{s^{2}-9}}$
\(\boxed{\frac{z}{s^{2} \sqrt{s^{2}-9}} + C}\)
Step 1 :Given the integral: \(\int \frac{d z}{s^{2} \sqrt{s^{2}-9}}\)
Step 2 :The integral of the function with respect to z is: \(\frac{z}{s^{2} \sqrt{s^{2}-9}} + C\)
Step 3 :\(\boxed{\frac{z}{s^{2} \sqrt{s^{2}-9}} + C}\)