Work Calculator

Solve the work equation W = F × d × cos(θ): find work, force, distance or power, with newtons/pounds-force and metres/feet conversions.

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At 90° the force does no work (cos 90° = 0); beyond 90° the work is negative — the force opposes the motion.

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answer

In kilojoules / calories
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Components
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What it means
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How to use this tool

1
Choose what to find

Work, force, distance or power.

2
Enter force and distance

In newtons or pounds-force, and metres or feet — conversions are handled for you.

3
Set the angle

0° means pushing along the motion; 90° means pushing sideways, which does no work.

4
Read the answer

Work in joules, with kilojoules and kilocalories, plus the component breakdown.

Formula & worked example

W = F × d × cos(θ), where F is force, d is distance and θ is the angle between the force and the direction of motion. Power = work ÷ time.

Pushing with 50 N over 10 m in the direction of motion does 50 × 10 × cos(0°) = 500 J of work. At 60° the same push does only 250 J, and at 90° it does 0 J.

Limitations — read this before you rely on it

This is the work done by a constant force in a straight line. It does not cover varying forces, curved paths, friction losses or rotational work, which need calculus or torque methods.

Frequently asked questions

Energy transferred by a force acting over a distance, measured in joules. 1 joule = 1 newton-metre.

Only the part of the force pointing along the motion does work. That part is F × cos(θ), so a sideways force (90°) does no work at all.

Yes — when the angle is over 90°, the force opposes the motion (like friction), and the work done by that force is negative.

Work is the total energy transferred; power is how fast it is transferred (work ÷ time, in watts).

Lifting a 1 kg mass by about 10 cm takes roughly 1 joule; a 100 W light bulb uses 100 joules every second.