Calculating Lever Length for Optimal Effort: 0.6 kg Bar & 200 kg Object

In summary, the conversation discusses using a heavy 0.6 Kg bar as a lever to pick up an object weighing 200 Kg located 60 cm away from the A support. The question is then posed about finding the optimal length of the bar for lifting the object with minimum effort. The potential for a mechanical advantage is mentioned, and a diagram is requested to fully understand the problem. The lack of a diagram in the book is also mentioned.
  • #1
leprofece
241
0
a heavy bar, weights 0.6 Kg is used as a lever for
pick up an object from 200 Kg situated 60 cm
from the point of A support
Calculate the length that should have the bar to lift the
object with a minimum of effort

answer 2 m

ok we know 0.6x = 200.0.2 m
But how can I continue?
 
Last edited:
Physics news on Phys.org
  • #2
Re: a bar problem

The longer the bar, the greater the mechanical advantage, which leads me to believe there is more here than is being presented. Can you post a diagram?
 
  • #3
Re: a bar problem

MarkFL said:
The longer the bar, the greater the mechanical advantage, which leads me to believe there is more here than is being presented. Can you post a diagram?
The only thing missing is that it Is located at 60 cm from the point of A support
 
  • #4
Re: a bar problem

So, the fulcrum is 60 cm from the end of the bar on which is located the load. The longer the bar, the smaller the force that is required to lift the load. I still say there is something missing here. Please post a diagram...this will make the problem more clear.
 
  • #5
Re: a bar problem

Oh my book doesnot provide any diagram
 
  • #6
Re: a bar problem

leprofece said:
Oh my book doesnot provide any diagram

Perhaps you can draw a diagram that reflects your understanding of the problem. This would be a supplement to the words you have used to state the problem, which at this point have not clearly elucidated the problem for me.
 

FAQ: Calculating Lever Length for Optimal Effort: 0.6 kg Bar & 200 kg Object

What is the formula for calculating lever length?

The formula for calculating lever length is: Lever Length = Effort Distance / Load Distance. This means that the length of the lever is equal to the distance from the point where the effort is applied to the point where the load is located.

How do I determine the effort distance and load distance?

The effort distance is the distance from the point where the effort is applied to the fulcrum (pivot point) of the lever. The load distance is the distance from the fulcrum to the point where the load is located. These distances can be measured using a ruler or tape measure.

What is the optimal effort for a 0.6 kg bar and 200 kg object?

The optimal effort for a 0.6 kg bar and 200 kg object can be calculated by dividing the weight of the object by the weight of the bar. In this case, the optimal effort would be 333.33 kg, which means that 333.33 kg of force should be applied to the bar to lift the 200 kg object.

How does the length of the lever affect the amount of effort required?

The length of the lever directly affects the amount of effort required to lift an object. The longer the lever, the less effort is needed to lift the same amount of weight. This is because a longer lever creates a greater distance between the effort and the load, allowing for more leverage and a lower amount of force needed to lift the load.

Are there any other factors that can affect the optimal effort for a lever?

Yes, there are other factors that can affect the optimal effort for a lever. These include the weight and size of the load, the weight and size of the lever, and the location of the fulcrum. Additionally, the angle at which the lever is positioned can also affect the amount of effort required.

Back
Top