Example 1
The kettle heats water for tea: 300000 J delivered in 150 s. Exactly the working pace of a solid 2 kW kettle.
Type work W [J] and time t [s]. The calculator computes power P = W/t. 300,000 J in 150 s is 2000 W, or 2 kW. 15,000 J in 60 s is 250 W. Zero seconds does not divide.
Work: W = F·s. Circuit power: P = U·I.
Work (J) and Time (s). Power shows up here.
P = W/t. A kettle 300,000 J in 150 s: P = 2000 W = 2 kW. A cyclist 15,000 J in 60 s: P = 250 W. The same work in a shorter t is higher power. A travel kettle 120,000 J in 180 s is about 667 W. A lift 50,000 J in 20 s is 2500 W. A vacuum 900,000 J in 600 s is 1500 W. An LED 36,000 J in 3600 s is 10 W. A dryer 600,000 J in 300 s is 2 kW. A pump 800 J in 40 s is 20 W.
Fields: W in joules, t in seconds. Result in watts, 1 W = 1 J/s. 1000 W = 1 kW. t must be positive. Zero seconds does not divide. A comma and a period are the same t: 150,5 and 150.5. Typed 0 in W gives P = 0. Both fields need a number before 2 kW can appear. 2 kW is the result, not the W input: the field wants joules, not kilowatts.
You can take work W from W = F·s or from energy you already know. Ep = m g h while lifting is often close to W if F ≈ m g. This calculator does not ask for F or s.
P = U·I lives on circuit power. Volts and amperes there, joules and seconds here. Both results are in watts, but the inputs differ. A 2 kW kettle on P = U·I is, for example, 230 V and about 8.7 A, not 300,000 in the W field.
Mean power over the whole interval t. Instant peaks on a P(t) plot do not sit here. The model is P = W/t, one work, one time.
Type 300000 and 150, click Calculate, and match 2000 W. Then 15000 and 60 for 250 W. The header symbol does not heat the water.
P = W ÷ t
Mechanical power in this calculator is P = W/t. 300,000 J in 150 s is 2000 W = 2 kW. Field W wants work [J], not the kilowatt result.
The kettle heats water for tea: 300000 J delivered in 150 s. Exactly the working pace of a solid 2 kW kettle.
A tiny travel kettle at the campsite: 120000 J over 180 s. Same cup of tea, just a bit more patience required.
The lift hauls a loaded cab up one floor: 50000 J of work in 20 s. The rooftop motor does not even break a sweat.
A cyclist grinding up a climb: 15000 J in 60 s, around 250 W. What a fit amateur can hold for a good while.
The Saturday vacuuming session: 900000 J in 600 s. A 1.5 kW machine running for a full ten minutes.
An LED bulb glowing for an hour: 36000 J over 3600 s. A modest 10 W that makes old filament bulbs look like heaters.
Drying hair after the pool: 600000 J in 300 s. A 2 kW dryer working flat out for five full minutes.
Topping up a tyre before a ride: 800 J of pumping in 40 s. Tiny power on paper, yet your arms file a complaint.
A winch hoisting its load: 12000 J in just 15 s. A short burst where the motor gets to show its character.
A runner attacking a short hill: 20000 J in 50 s. A brief surge of power that the lungs invoice immediately.
Whipping cream with a hand mixer: 54000 J over 180 s. A steady 300 W of spinning until the peaks finally hold.
A crate hoisted onto the rack: 2000 J of work in 5 s. One short, decisive effort instead of a long slog.
Power is 2000 W, or 2 kW. You divide the 300,000 J of work by 150 s, and a watt is one joule per second: 1 W = 1 J/s.
You get 250 W. At 800 J and 40 s the result is 20 W, and at 36,000 J in an hour (3600 s) it stays 10 W.
Work W [J], time t [s]. Result P [W]; 1000 W is 1 kW, and 1 W = 1 J/s.
Here power comes from work and time. There you compute circuit power from volts and amperes. Both results are in watts, but the fields differ.
No. Field W wants work [J], not kilowatts of the result. 2 kW appears after the division, when 300,000 J lasts 150 s.
From the W = F·s card, or from energy you already know in the problem. For lifting, Ep = m g h is often close, but that is another formula.
Power is about 667 W. The same card at 50,000 J in 20 s gives 2500 W, and at 900,000 J in 600 s gives 1500 W.
Yes. 150.5 and 150,5 are the same time t [s]. The calculator does not insist on a period.
One watt is one joule per second. A thousand watts is 1 kW, so a 2000 W kettle is 2 kW.
Again 2000 W, or 2 kW. Twice the work in twice the time gives the same power as 300,000 J in 150 s.
The formula is the school one. Units follow SI; NIST SP 330 and BIPM define the measures, not your result.
Page updated in 2026.