I don't think it's a special name, but it looks similar to the definition of torque. To be precise, torque is the product of the force, the distance from the axis of rotation, and the since of the angle.
The formula to calculate the maximum torque on a beam subjected to a specific load is T F d, where T is the torque, F is the applied force, and d is the distance from the point of force application to the point of rotation.
The pull-out torque formula is used to calculate the torque required to pull a fastener out of a material, typically in applications involving screws or bolts. It can be expressed as ( T = F \times d ), where ( T ) is the torque, ( F ) is the force applied to pull the fastener out, and ( d ) is the distance from the center of the fastener to the point of force application (usually the head of the screw). Factors such as material strength, fastener geometry, and surface conditions also influence the effective pull-out torque.
Torque can be calculated using the formula: Torque = Force x Distance. Where force is the amount of force applied and distance is the distance between the point of force application and the axis of rotation.
The moment (or torque) is calculated using the formula: ( M = F \times d ), where ( M ) is the moment, ( F ) is the force applied, and ( d ) is the distance from the pivot point to the point where the force is applied, measured perpendicularly. If the force is not applied perpendicularly, the formula can be adjusted to ( M = F \times d \times \sin(\theta) ), where ( \theta ) is the angle between the force vector and the lever arm.
The net torque formula is r x F, where represents the net torque, r is the distance from the pivot point to the point where the force is applied, and F is the magnitude of the force.
The formula for calculating a moment (or torque) is given by ( M = F \times d ), where ( M ) is the moment, ( F ) is the force applied, and ( d ) is the perpendicular distance from the pivot point to the line of action of the force. This formula highlights that the effectiveness of a force in creating rotation depends on both the magnitude of the force and its distance from the pivot. Moments are typically measured in Newton-meters (Nm) in the SI system.
The formula for torque (τ) is given by τ = r × F, where τ is the torque, r is the lever arm distance (the perpendicular distance from the axis of rotation to the line of action of the force), and F is the applied force. The units of torque in the International System of Units (SI) are newton-meters (N·m). In the imperial system, torque can also be expressed in foot-pounds (ft·lb).
a d = fDivide each side of the equation by 'd' :a = f/d
the perpendicular force applied at the end of a wrench handle. Because torque= Fd / T = F d cos θ therefore the greater the distance the greater the torque. T=torque F=force d=distance cos=cosine θ=theta
work=f*d units: Nm
The answer depends on the metric that is used for measuring distance. For most metrics the 3-d formula is simply the extension of the 2-d version. For example, the Pythagorean formula, for the distance between X = (a,b,c) and Y = (d,e,f) is distance = sqrt[(d-a)2 + (e-b)2 + (c-f)2]
W=Fd Where F is the force on the object and d is that distance that the object traveled. If F is in Newtons and d is in meters, then works will be in joules.