To find the area of the output piston, we can use Pascal's principle, which states that the pressure applied to a confined fluid is transmitted undiminished throughout the fluid. The pressure on the input piston is ( P = \frac{F}{A} = \frac{500 , \text{N}}{3 , \text{cm}^2} ). The pressure on the output piston is the same, so ( P = \frac{30000 , \text{N}}{A_{\text{output}}} ). Setting the pressures equal gives us ( \frac{500 , \text{N}}{3 , \text{cm}^2} = \frac{30000 , \text{N}}{A_{\text{output}}} ). Solving for ( A_{\text{output}} ) results in ( A_{\text{output}} = 180 , \text{cm}^2 ).
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