Two hydraulic cylinders maintain a pressure of 1200 kPa. One has a cross sectional area of 0.01 mAA2EEAA the other 0.03 mAA2EEAA
. To deliver a work of 1 kJ to the piston how large a displacement (V) and piston motion H is needed for each cylinder? g
1 answer:
Answer:
Answered
Explanation:
W = ∫ F dx = ∫ P dV = ∫ PA dx = PA* H = P∆V
∆V = W/P
= 1 kJ / 1200 kPa = 0.0 833 m3
Both cases the height is H = ∆V/A
IN case 1 ( sectional area = 0.01 m^2)

in case 2 (sectional area = 0.03 m^2)

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
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

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