Work (Energy) Calculator
Find the work done by a force over a distance.
Result
How it is calculated
In physics, mechanical work is the energy transferred when a force moves an object along a path. The tool uses the simplest form: W = F × d, where F is the force in newtons (N) and d is the distance in metres (m). With those units the result is in joules (J), because 1 J = 1 N·m. The formula assumes the force is constant and points in the same direction as the movement. If the force acts at an angle θ to the motion, only the component along the path counts: W = F × d × cos θ, and you would multiply the force by cos θ yourself before entering it. The tool does not check the sign or range, so a negative force gives negative work, meaning energy taken from the object.
Worked example
Someone pushes a crate with a steady force of 50 N over a distance of 12 m, in the direction of motion. Work = 50 N × 12 m = 600.00 J. That is 600 joules of energy transferred to the crate, which goes into kinetic energy if there is no friction, or into heat if friction balances the push. Doubling the distance to 24 m would double the work to 1,200 J.
Common mistakes
- Entering the mass in kilograms instead of the force in newtons; to get the weight of an object, multiply the mass by 9.81 first.
- Entering the distance in centimetres or kilometres, which gives a result off by a factor of 100 or 1,000.
- Ignoring the angle: pulling a sled with a rope at 30 degrees only transfers F × cos 30° of the force along the path.
- Confusing work with power; power is work divided by time and is measured in watts.
- Using the total distance of a round trip, when a force that points back along the return path does negative work.
About this calculator
This calculator applies the basic physics definition of mechanical work, W = F × d — force multiplied by the distance moved in the direction of that force — measured in joules when force is in newtons and distance is in meters.
It's used to solve textbook problems like how much work is done pushing a box across a floor or lifting a weight, and it forms the foundation engineers use when calculating the energy a machine, motor, or muscle needs to expend to move a load a given distance.
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