★ COST COMPARISON · EVERYDAY · COOKING & ENERGY

Electric Kettle vs Stovetop Boiling Cost Calculator

The kettle wins on electricity but loses to gas on price — and the gap is only a few dollars a year either way. Heating 1 litre of water from 20°C to 100°C needs 335 kJ of useful heat. At $0.17 per kWh and $1.75 per therm, the kettle at 85% efficiency costs $0.019 per boil ($20.38 a year at 3 boils a day), the electric coil at 70% costs $0.023 per boil ($24.75 a year), and the gas burner at 40% costs $0.014 per boil ($15.21 a year). The kettle saves $4.37 a year over the coil but costs $5.16 a year more than gas. Speed is the kettle's real prize: roughly 3–4 minutes against 8–10 minutes on the stovetop, or about 4–7 minutes saved per boil. Enter your own volume, boils per day, and prices below. This is energy cost only: it excludes buying any appliance.

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What does each boil really cost?

Every way of boiling water must deliver the same 335 kJ per litre — physics does not negotiate. What differs is how much energy escapes on the way: a kettle keeps most of its heat in the water, a coil loses some to the air and the pot, and an open gas flame loses most of its heat around the sides of the pot. This calculator prices that waste honestly, in dollars per boil and per year, so you can see whether the fastest option is also the cheapest — and when it is not.

Litres per boil. Doubling to 2 litres doubles every per-boil cost: kettle $0.037, coil $0.045, gas $0.028.

Boils per day. At 1 boil a day the annual costs are $6.79 kettle, $8.25 coil, $5.07 gas; at 6 a day they are $40.76, $49.49, and $30.43.

Dollars per kWh. At $0.30 per kWh the kettle costs $0.033 per boil and the coil $0.040, while gas is unchanged at $0.014 because it is priced separately.

Dollars per therm. At $1.75 per therm gas costs $0.014 per boil; doubling the gas price to $3.50 doubles it to $0.028 per boil.

Electric kettle cost per boil$0.019Heating 1 litre(s) from 20°C to 100°C needs 335 kJ per litre of useful heat. At $0.17 per kWh and $1.75 per therm, the kettle (85% efficient) uses 0.10948 kWh and costs $0.019 per boil, the electric coil (70%) uses 0.13294 kWh and costs $0.023 per boil, and the gas burner (40%) uses 0.23264 kWh of heat-equivalent and costs $0.014 per boil. At 3 boil(s) a day (1095 a year) that is $20.38 a year for the kettle, $24.75 for the coil, and $15.21 for gas.

The kettle costs $0.019 per boil, the electric coil $0.023, and gas $0.014. Over a year at 3 boils a day the kettle costs $20.38, the coil $24.75, and gas $15.21 — gas is cheapest, the kettle is fastest, and the coil is neither.

The model, stated exactly

Useful heat per litre = 1 kg × 4.186 kJ per kg per °C × 80°C = 334.88 kJ, rounded to 335 kJ (0.09306 kWh). Input energy = useful heat ÷ efficiency: kettle 85%, electric coil 70%, gas burner 40%. Electric cost per boil = input kWh × electricity rate per kWh. Gas cost per boil = input kWh-equivalent ÷ 29.3 kWh per therm × gas price per therm. Annual cost = boils per day × 365 × cost per boil, computed from the unrounded per-boil cost and then rounded to cents. Time is context only, not a cost input: a kettle takes roughly 3–4 minutes per litre and a stovetop pot roughly 8–10 minutes, so the kettle saves about 4–7 minutes per boil, or roughly 73–128 hours of waiting a year at 3 boils a day. The comparison is energy cost only: it excludes buying any appliance, and it assumes the same starting temperature (20°C) and the same volume for all three methods.

The worked example, line by line

Setup: 1 litre, 3 boils a day, $0.17 per kWh, $1.75 per therm.

Line 1 — useful heat. 1 × 4.186 × 80 = 334.88 kJ, rounded to 335 kJ = 0.09306 kWh.

Line 2 — kettle input energy. 0.09306 ÷ 0.85 = 0.10948 kWh per boil.

Line 3 — kettle cost per boil. 0.10948 × $0.17 = $0.019 per boil.

Line 4 — coil input energy. 0.09306 ÷ 0.70 = 0.13294 kWh per boil.

Line 5 — coil cost per boil. 0.13294 × $0.17 = $0.023 per boil.

Line 6 — gas input energy. 0.09306 ÷ 0.40 = 0.23264 kWh-equivalent per boil.

Line 7 — gas cost per boil. 0.23264 ÷ 29.3 × $1.75 = $0.014 per boil.

Line 8 — boils per year. 3 × 365 = 1,095 boils a year.

Line 9 — annual costs. 1,095 × $0.019 = $20.38 kettle; 1,095 × $0.023 = $24.75 coil; 1,095 × $0.014 = $15.21 gas (each computed from unrounded per-boil costs, then rounded).

Line 10 — the verdict. The kettle saves $4.37 a year over the coil ($24.75 − $20.38) but costs $5.16 a year more than gas ($20.38 − $15.21).

Try these

Just 1 boil a day. 365 boils a year cost $6.79 kettle, $8.25 coil, and $5.07 gas — at this volume the whole argument is worth about $3 a year, so pick on speed and convenience.

6 boils a day. 2,190 boils a year cost $40.76 kettle, $49.49 coil, and $30.43 gas — heavy users save $8.73 a year by choosing the kettle over the coil, and $10.33 by choosing gas over the kettle.

Electricity at $0.30 per kWh. The kettle costs $0.033 per boil and the coil $0.040, while gas stays at $0.014 — expensive electricity makes gas the runaway winner on price.

A 2 litre pot. Every per-boil cost doubles: kettle $0.037, coil $0.045, gas $0.028 — and at 3 boils a day the annual totals become $40.76, $49.49, and $30.43, the same as the 6-boil case because both double the yearly volume.

Output · formula · meaning

OutputFormulaWhat it means
Useful heat per litre1 kg × 4.186 × 80°C335 kJ (0.09306 kWh) — the heat the water must actually gain.
Kettle input energyUseful heat ÷ 0.850.10948 kWh per litre boiled.
Coil input energyUseful heat ÷ 0.700.13294 kWh per litre boiled.
Gas input energyUseful heat ÷ 0.400.23264 kWh-equivalent per litre boiled.
Kettle cost per boilKettle kWh × $/kWh$0.019 at the defaults.
Coil cost per boilCoil kWh × $/kWh$0.023 at the defaults.
Gas cost per boilGas kWh ÷ 29.3 × $/therm$0.014 at the defaults.
Annual cost (each method)Boils per day × 365 × cost per boil$20.38 / $24.75 / $15.21 at the defaults.
Kettle saving vs coilCoil annual − kettle annual$4.37 at the defaults.
Kettle premium vs gasKettle annual − gas annual$5.16 at the defaults.

Who uses this

  • The tea drinker choosing a kettle: enters 3 boils a day and learns the kettle saves $4.37 a year over the coil — then decides the real win is 4–7 minutes saved per boil, not the dollars.
  • The renter with a gas stove wondering whether to buy a kettle: enters their gas price and sees gas is still $5.16 a year cheaper — so the kettle purchase has to be justified by speed, not savings.
  • The household on expensive electricity: enters $0.30 per kWh and sees the kettle at $0.033 and the coil at $0.040 per boil, which makes gas at $0.014 the clear price winner.
  • The pasta household boiling big pots: enters 2 litres and learns a full pot costs $0.037 in the kettle versus $0.028 on gas — and that a kettle only helps if the pot fits under it.

Accuracy & limitations

The physics is exact for the stated assumptions, but four of them deserve daylight. First, the efficiencies (85%, 70%, 40%) are realistic planning figures, not measurements of your appliances: a limescaled kettle, a warped pot bottom, or a pot much wider than the burner all waste more heat, and an induction hob (not modeled here) runs closer to 85–90% because it heats the pot directly. Second, the starting temperature is assumed to be 20°C; cold tap water at 10°C needs about 12% more heat, and already-warm water needs less. Third, the gas figure depends on your gas price per therm and on the 29.3 kWh-per-therm conversion — if your bill quotes gas per cubic metre or per gigajoule instead, convert it first. Fourth, time figures (3–4 versus 8–10 minutes) are typical ranges, not measurements: a powerful kettle boils a litre in under 3 minutes, and a covered pot on a strong burner is faster than an uncovered one on a weak burner. Error policy: missing, non-numeric, or out-of-range inputs (litres outside 0–20, boils outside 0–50, electricity rate outside 0–$2, gas price outside 0–$20) are reported as errors rather than calculated, so no result ever shows NaN.

Cite this calculatorBright Side Kit. “Electric Kettle vs Stovetop: Boiling Cost Calculator.” brightoolbox.com, 2026.Bright Side Kit. "Electric Kettle vs Stovetop: Boiling Cost Calculator." https://brightoolbox.com/kettle-vs-stovetop/ Accessed October 24, 2026.
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Frequently asked questions

Is an electric kettle cheaper than a stovetop?

Cheaper than an electric coil, pricier than gas. At $0.17 per kWh and $1.75 per therm, one litre costs $0.019 in the kettle, $0.023 on an electric coil, and $0.014 on a gas burner.

How much energy does it take to boil 1 litre of water?

335 kJ of useful heat, or 0.09306 kWh. That is 1 kg of water times 4.186 kJ per kg per degree times an 80-degree rise (20°C to 100°C). Your meter sees more, because no method is 100% efficient.

How much does a kettle cost per year?

$20.38 a year at 3 boils a day, $0.17 per kWh. Each boil costs $0.019, and 1,095 boils a year add up to $20.38. At 1 boil a day it is only $6.79 a year.

Why is gas cheaper even though it wastes more heat?

Because gas energy is far cheaper per unit than electricity. The gas burner wastes 60% of its heat (40% efficient versus 85% for the kettle), but at $1.75 per therm its energy costs roughly a third as much per kWh-equivalent — so the wasted heat is still cheaper than the kettle's saved electricity.

How much time does a kettle save?

About 4–7 minutes per boil. A kettle boils a litre in roughly 3–4 minutes; a stovetop pot takes roughly 8–10 minutes. At 3 boils a day that is roughly 73–128 hours of waiting saved a year.

What if my electricity costs $0.30 per kWh?

The kettle costs $0.033 per boil and the coil $0.040, while gas stays at $0.014. Expensive electricity widens gas's price lead; it does not change the kettle's speed lead.

What does boiling 2 litres cost?

Double the 1-litre figures: $0.037 kettle, $0.045 coil, $0.028 gas per boil. Energy scales directly with volume, so a full pasta pot costs twice a single-litre boil.

Should I buy a kettle if I already have a gas stove?

Buy it for speed, not for savings. Gas is $5.16 a year cheaper at 3 boils a day, so a kettle never pays for itself in energy — but if 4–7 minutes per boil matters to your mornings, that is the honest reason to buy one.