ANSWER:
444 N
Explanation:
We can calculate the force, by means of Pascal's principle, which is stated as follows
![(F_1)/(A_1)=(F_2)/(A_2)](https://img.qammunity.org/2023/formulas/physics/college/doc9pfx8nv1xdh59q8apdx3t7takbnpw52.png)
We need to know F1, which would be the force exerted on the small input piston, we solve for F1:
![\begin{gathered} F_1=(F_2\cdot A_1)/(A_2) \\ \text{ Replacing:} \\ F_1=(3850\cdot2\pi\cdot5.4^2)/(2\pi\cdot15.9^2) \\ F_1=444.07\cong444\text{ N} \end{gathered}](https://img.qammunity.org/2023/formulas/physics/college/8svlik9m3ky7u2uyglldzv3dqylu38o3ch.png)
The input force is exerted on the small input piston is 444 N