Calculating Force for Lever Push - 600N

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In summary, the conversation discusses using a brake block to produce a brakeforce of 600N with a friction number of 1.2. The group wonders what force, $F_1$, is needed for the lever to be pushed down with measurements of a=60 cm and b=1.3 m. They also consider whether the equation, $(a+b)F_1>F_2 \cdot 1.2 \cdot a$, is necessary, but conclude that it is not true. The method to solve the problem is to identify all external forces, apply static equilibrium conditions, and solve resulting equations. The group discusses solving for the lever only without the wheel.
  • #1
mathmari
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Hey! :eek:

With a simple brake block we want to produce brakeforce of 600N. The friction number is 1,2. Which has to be the $F_1$ so that the lever can be pushed down??
a=60 cm, b=1,3 m

View attachment 4340

Does the following have to stand??

$$(a+b)F_1>F_2 \cdot 1,2 \cdot a$$
 

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  • #2
Hi! (Wave)

mathmari said:
Does the following have to stand??

$$(a+b)F_1>F_2 \cdot 1,2 \cdot a$$

No. This will not be true. (Worried)

The method to solve a problem like this, is:
  1. Make an inventory of all external forces. Which 3rd force is there? (Wondering)
  2. Apply the static equilibrium conditions:
    1. Sum of the horizontal forces is zero.
    2. Sum of the vertical forces is zero.
    3. Sum of the moments (also known as torques) is zero.
    What are the resulting equations? (Wondering)
  3. Solve the equations.
  4. Repeat for the lever only (without the wheel).
 

FAQ: Calculating Force for Lever Push - 600N

What is the formula for calculating force for a lever push?

The formula for calculating force for a lever push is force (F) = effort (E) x distance (D) / load (L).

How do I find the effort or load for a lever push?

The effort and load can be measured in newtons (N) using a force meter or scale. The distance is measured in meters (m).

Can the distance affect the amount of force needed for a lever push?

Yes, the longer the distance between the pivot point and the load, the less force is required to move the load. This is due to the principle of mechanical advantage in levers.

How do I know if the calculated force is enough to move the load?

You can compare the calculated force to the weight of the load. If the calculated force is greater than the weight of the load, then it should be enough to move the load.

What are some real-life examples of levers and calculating force?

Some examples of levers and calculating force include using a crowbar to lift a heavy object, using a seesaw on a playground, and using a wheelbarrow to move heavy objects. In all of these examples, the distance from the pivot point to the load is longer than the distance from the pivot point to the effort, making it easier to move the load.

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