# 15 000-N car on a hydraulic lift rests on a cylinder with a piston of radius 0.20 m. If a connecting cylinder with a piston of 0.040-m radius is driven by compressed air, what force must be applied to this smaller piston in order to lift the car?

In order to lift the 15,000-N car on a hydraulic lift using compressed air pressure, a force must be applied to the smaller piston of radius 0.040m by driving it with compressed air. To calculate this required force, Bernoulli’s equation is used which states that the sum of all pressures within a system remain constant when flow remains steady. This means that for any two points in a system with different pressure levels, the difference between their values can be calculated using P1 + (density x velocity^2)/2 = P2 where ‘P’ represents pressure and ‘Density’ stands for density of fluid .

### 15 000-N car on a hydraulic lift rests on a cylinder with a piston of radius 0.20 m. If a connecting cylinder with a piston of 0.040-m radius is driven by compressed air, what force must be applied to this smaller piston in order to lift the car?

Applying this equation to the situation at hand allows us to determine two equations – one representing pressure at larger piston and other at small one since they are dealing with same liquid – thus enabling us calculate total force needed by smaller piston lift car by taking into account cross sectional area both pistons as well as density water or oil being used.. With this information we can create an expression stating: F = (P1 – P2) x A2/A1 where ‘F’ represents Force ,’A1′ stands Area large piston while ‘A2’ refers small one.

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