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On the side on which the force is being applied, the distance and force are directly proportional. On the other side of the lever, they are inversely proportional. If 1 pound of force is applied to a lever at 1 foot on the left side of the fulcrum, the lever will apply 1 pound of force 1 foot from the right side of the fulcrum. If 1 pound of force is applied 2 feet left of the fulcrum, the lever will apply 2 pounds of force 1 foot from the right side. If 1 pound is applied 4 feet left of the fulcrum, the lever will apply 4 pounds of force 1 foot to the right of the fulcrum. If 1 pound of force is applied 1 foot left of the fulcrum, at 2 feet on the right side, the force will be 1/2 pound. At four feet, it will be 1/4 pound. Etc,

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What describes the distance from the applied force to the fulcrum?

The distance from the applied force to the fulcrum is called the effort arm or lever arm. It is the perpendicular distance between the line of action of the force and the fulcrum in a lever system. The length of the effort arm affects the mechanical advantage of the lever.


Would a 9-n force applied 2 meter from the fulcrum lift the weight?

Yes, the force applied is calculated by multiplying the force by the distance from the fulcrum. In this case, the torque applied would be 18 Nm (9 N * 2 m). Whether it is enough to lift the weight depends on the weight and the distance from the fulcrum at which it is placed.


How would you set up a lever so that it has a mechanical advantage greater than 1?

You can set up a lever system by increasing the distance between the applied force and the fulcrum compared to the distance between the fulcrum and the load. This configuration helps to amplify the force applied. The longer the distance between the force and the fulcrum, the greater the mechanical advantage.


How do you measure the effort distance in a lever?

The effort distance in a lever is measured from the point where the effort force is applied to the fulcrum. It is the distance over which the effort force acts to move the lever. By measuring this distance, you can calculate the mechanical advantage of the lever.


What is the relationship between distance from the fulcrum and the mechanical advantage of a first class lever?

In a first class lever, as the distance from the fulcrum to the point where the input force is applied increases, the mechanical advantage also increases. This means that the lever becomes more efficient at moving a load with less effort.

Related Questions

What describes the distance from the applied force to the fulcrum?

The distance from the applied force to the fulcrum is called the effort arm or lever arm. It is the perpendicular distance between the line of action of the force and the fulcrum in a lever system. The length of the effort arm affects the mechanical advantage of the lever.


Would a 9-n force applied 2 meter from the fulcrum lift the weight?

Yes, the force applied is calculated by multiplying the force by the distance from the fulcrum. In this case, the torque applied would be 18 Nm (9 N * 2 m). Whether it is enough to lift the weight depends on the weight and the distance from the fulcrum at which it is placed.


Evaluate would a 9n force applied 2m from the fulcrum lift the wight explain?

A 9-N force cannot be applied 2 m from the fulcrum lift the weight because it wouldn't balance


What is the length from the fulcrum to the load?

That is the distance between the load and the fulcrum. The load may be on the far side, or the near side of the fulcrum. One often overlooked fact, is that as the distance from load to fulcrum increases, the load on the fulcrum decreases.


How would you set up a lever so that it has a mechanical advantage greater than 1?

You can set up a lever system by increasing the distance between the applied force and the fulcrum compared to the distance between the fulcrum and the load. This configuration helps to amplify the force applied. The longer the distance between the force and the fulcrum, the greater the mechanical advantage.


How do you measure the effort distance in a lever?

The effort distance in a lever is measured from the point where the effort force is applied to the fulcrum. It is the distance over which the effort force acts to move the lever. By measuring this distance, you can calculate the mechanical advantage of the lever.


What is the relationship between distance from the fulcrum and the mechanical advantage of a first class lever?

In a first class lever, as the distance from the fulcrum to the point where the input force is applied increases, the mechanical advantage also increases. This means that the lever becomes more efficient at moving a load with less effort.


Why does second order lever increase force?

A second-order lever increases force by positioning the load between the effort applied and the fulcrum. When the effort is applied at one end and the load is closer to the fulcrum, the mechanical advantage gained allows a smaller force to lift a heavier load. This is because the distance from the fulcrum to the effort is greater than the distance from the fulcrum to the load, allowing the lever to amplify the input force.


How are the lever three systems the same?

All three levels of lever systems involve a lever arm, fulcrum, and effort applied to move a resistance. They all function based on the relationship between the distance of the applied force from the fulcrum and the distance of the resistance from the fulcrum. Additionally, they all obey the principle of mechanical advantage, where the input force is amplified to overcome a larger resistance.


What is the law of the lever and who discovered it?

The law of the lever states that the product of the weight being lifted and its distance from the fulcrum is equal to the product of the force applied and its distance from the fulcrum. This principle was discovered by the ancient Greek mathematician and physicist Archimedes.


Does a lever pivots on a point known as a fulcrum?

Yes.Yes.Yes.Yes.


The distance of any object from fulcrum?

The distance of an object from the fulcrum determines the amount of leverage or mechanical advantage it can have in a lever system. The farther the object is from the fulcrum, the greater its ability to exert a force or lift a load. This is because distance affects the torque or moment created by the force applied.