nothing
The resistance arm is the side of the lever (from the fulcrum to the load) that carries the load.
The resistance arm of a lever is the distance between the fulcrum and the point where the external resistance or load is applied. It is the part of the lever where the output force is exerted to overcome the resistance. The length of the resistance arm affects the mechanical advantage of the lever system.
Divide the length of the force arm by the length of the resistance arm.
The mechanical advantage of a lever is calculated by dividing the length of the effort arm by the length of the resistance arm. In this case, the mechanical advantage would be 16cm (effort arm) divided by 2cm (resistance arm), resulting in a mechanical advantage of 8.
A lever with a resistance arm of 3 inches and an effort arm of 1 inch would have more mechanical advantage as the effort arm is shorter than the resistance arm, making it easier to lift the load.
The mechanical advantage of a lever is calculated by dividing the length of the effort arm by the length of the resistance arm. In this case, the mechanical advantage would be 12 feet (effort arm) divided by 3 feet (resistance arm), which equals a mechanical advantage of 4.
The resistance arm of a lever is the distance between the fulcrum (pivot point) and the point where the resistance force is applied. It determines the amount of force required to move the resistance, with a longer resistance arm requiring less force to overcome a given resistance.
Yes, if the lengths of the effort arm and the resistance arm are known, you can calculate the mechanical advantage of a lever. The mechanical advantage is determined by the ratio of the length of the effort arm to the length of the resistance arm. This relationship helps in understanding how much easier it is to lift a load using the lever compared to lifting it directly.
The mechanical advantage of a lever is calculated by dividing the effort arm length by the resistance arm length. In this case, the mechanical advantage would be 2, as 3 feet (effort arm) divided by 1.5 feet (resistance arm) equals 2.
In a third-class lever, the effort arm is always shorter than the resistance arm. This mechanical advantage formula is calculated as resistance arm length divided by effort arm length. Since the effort arm is shorter than the resistance arm, this division always results in a value less than one, indicating that the force needed at the effort arm is larger than the force exerted at the resistance arm to lift a load.
The moment arm of resistance refers to the perpendicular distance from the line of action of a resisting force to the axis of rotation. It helps determine the torque generated by the resistance force on a lever or rotating object. A longer moment arm increases the torque generated by the resistance force.
The mechanical advantage of a lever is determined by the ratio of the effort arm to the resistance arm. In this case, the mechanical advantage would be 12 feet (effort arm) divided by 3 feet (resistance arm), resulting in a mechanical advantage of 4.