Class 3 Lever: Non-perpendicular Effort

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The discussion focuses on calculating the lifting force required for a hydraulic ram using a class 3 lever with effort applied at a 30-degree angle. The initial calculation attempted was incorrect, leading to confusion about the required force to lift the load. A correct approach was suggested, involving rearranging the equation to find the necessary force based on the vertical component of the applied effort. The final calculation confirmed that approximately 105,068 Newtons, or 10.71 tonnes, is needed to lift the load at the specified angle. This highlights the importance of accurately applying trigonometric functions in lever mechanics.
Jimbo86
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Hi,

We have a machine in our workshop in which we are modifying to relieve the amount of lifting force required by the hydraulic ram. This will subsequently reduce hydraulic system pressure which is the main goal. I'm trying to calculate the current configuration. It consists of a class 3 lever, with the effort applied at a 30 degree angle to the horizontal plane.

Lever.JPG


I've tried the following equation:

5150 * 1.24 * sin(10) / 0.35 = 3168N

I know the above is incorrect. At sin(90) perpendicular effort I need 18,245 N to lift the load. I would expect an answer of 3 to 4 times this with the effort applied at 10 degrees.

Please can someone point me in the right direction.

Many thanks
 

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Hint..

N*Sin(10) must equal 18245

Rearrange to give N.
 
How about:

((5150 * 1.24) / sin(10)) / 0.35

This gives me 105,072.9 Newtons which equals 10.71 tonne.

Have I hit it?
 
Yes.

Although I'd work slightly differently it as...

Vertical component (Nv) of N =
(5150*1.24)/0.35 = 18245

Then
Nv = N Sin(10)
so
N = Nv/sin(10)
= 18245/sin(10)
= 105,068 Newtons
 
Excellent.

Thanks for your help.
 
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