Calculate resistance force, friction, drag, and rolling resistance from force, distance, density, speed, mass, slope, and area inputs.
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Resistance Force Formula
The following equation gives the resistance force for an ideal lever in static equilibrium. D1 and D2 are perpendicular moment arms; end-to-pivot lengths apply only when the forces act perpendicular to the lever.
- Where Fr is the resistance force (N)
- EF is the effort force (N)
- D1 is the perpendicular effort moment arm from the fulcrum
- D2 is the perpendicular resistance moment arm from the fulcrum
Select the lever value to solve, enter the known forces and positive perpendicular arms, then select Calculate. Friction, drag and rolling modes use separate magnitude models: F=μN (maximum for static friction), D=½ρv²CdA and F=CrrN. For mass-based normal force, N=mg cos θ assumes no other normal forces. Drag coefficients must match their reference area and flow conditions; rolling Crr is dimensionless. Enter measured coefficients rather than relying on unscoped material presets.
What is a Resistance Force?
Definition:
A resistance force, in the case of the formula above, is the force pushing on the end of a lever with given effort force, such that the moment about the fulcrum/pivot points is equal.
How to Calculate Resistance Force?
Example Problem:
The following example outlines the steps and information needed to calculate the Resistance Force.
First, determine the effort force. For this problem, the effort force is measured to be 50 N.
Next, determine the distance from the effort force to the pivot point. In this case, the perpendicular effort arm is 3 ft.
Next, determine the distance from the pivot point to the resistance. For this problem, the perpendicular resistance arm is 1 ft.
Finally, calculate the resistance force using the formula above:
Fr = EF*D1 / D2
Fr = 50*3/ 1
Fr = 150 N
