Calculate useful energy output ?

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The discussion focuses on calculating the velocity ratio and useful energy output of a hydraulic lifting frame, which operates as a third-order lever. Given the input work of 3000J, the distances from the load to the effort (5M) and from the effort to the fulcrum (1M) are used to determine the force output. By applying the formula Fload = Feffort * de/dl, the load force is calculated to be 500J, indicating the system can lift approximately 50kg. The calculations demonstrate the efficiency of the hydraulic system in converting input work into useful energy output. Overall, the hydraulic lifting frame effectively utilizes leverage to enhance lifting capabilities.
Neil1985
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I have a problem i am trying to solve, the question is;
Calculate the velocity ratio for this system. If the work put in is 3000J, calculate the useful energy output.
The system in question is a Hydraulic lifting frame upon which crates are placed.
It is lifted with a hydraulic ram which is located between the load and the fulcrum, thus making this system the third order of lever.
The distance from the load to the effort is 5M and the distance from the effort to the fulcrum is 1M.

LOAD--------(5M)------I---(1M)---o (pivot)

I = Hydraulic ram.


(i apologize for the poor diagram!) Thank you in advance for any help.
 
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Neil1985 said:
If the work put in is 3000J, calculate the useful energy output.

The distance from the load to the effort is 5M and the distance from the effort to the fulcrum is 1M.

LOAD--------(5M)------I---(1M)---o (pivot)

I = Hydraulic ram.

Using Feffort = Fload * dload/deffort and solving for Fload we get Fload = Feffort * de/dl

and subbing in the distances and applied (effort) force we get
Fload = 3000J * 1/6 = 500J so you be able to lift masses up to about 50kg
 
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