Kilocalories (th)/minute to Joules/second

A MET (Metabolic Equivalent of Task) is the ratio of activity metabolic rate to resting metabolic rate. Sitting = 1 MET; walking = 3.5 METs; running = 8–12 METs. Researchers prefer METs because they normalize for body weight — a 50 kg woman and a 100 kg man both register 8 METs while running at the same pace, even though their raw kcal/min differ by 2×. This makes METs portable across populations. To get kcal/min from METs: multiply METs × body weight in kg × 0.0175. The Compendium of Physical Activities lists METs for over 800 activities, from accordion playing (1.8) to wrestling (6.0).

Cross-country skiing uphill can hit 15–20 kcal/min (1,050–1,400 W metabolic), making it one of the highest sustained metabolic rates in sport. Rowing and swimming at race pace reach 12–18 kcal/min. Cycling at elite level sustains 15–25 kcal/min. But the absolute champion is sprint running: Usain Bolt's 100m final produced roughly 80–100 kcal/min of metabolic power for 9.58 seconds. Of course, no one sustains that for long.

VO₂ max (maximum oxygen consumption) converts to kcal/min via the caloric equivalent of oxygen: 1 liter of O₂ consumed ≈ 5 kcal. An elite endurance athlete with VO₂ max of 80 mL/kg/min (70 kg person = 5.6 L/min) can sustain roughly 28 kcal/min at maximum effort. An untrained person at VO₂ max of 35 mL/kg/min maxes out around 12 kcal/min. This is why fit people can sustain higher power outputs — they literally process more oxygen.

Because their energy accounting is in kilocalories: food energy in kcal, basal metabolism in kcal/day, exercise expenditure in kcal/min. If a client eats 2,000 kcal and you want them to "burn 500 kcal," it's immediately useful to say "run at 10 kcal/min for 50 minutes." Saying "exercise at 700 W" is technically correct but meaningless to most clients. The kcal/min rate connects directly to the dietary energy balance equation.

Yes — EPOC (excess post-exercise oxygen consumption) is measured as elevated kcal/min above resting rate after exercise. After intense interval training, your metabolic rate might stay 0.2–0.5 kcal/min above baseline for 12–24 hours. That sounds tiny, but over 24 hours it adds up to 200–700 extra kcal — a meaningful amount. However, the fitness industry wildly oversells this: moderate exercise barely budges EPOC. You need truly brutal intensity to get a significant afterburn.

In dimensional analysis and physics derivations, writing J/s keeps the units transparent — you can see exactly what's being divided and multiplied. If you're calculating power as force × velocity (N·m/s = J/s), keeping it as J/s avoids a mental leap. Students and textbook authors prefer it when teaching the concept of power, because "energy per time" is more intuitive than a named unit. Once you understand it, you switch to watts for brevity.

The SI system officially defines the watt as the named unit for power, with J/s as its definition. In metrology documents and BIPM publications, you'll see W = J/s = kg·m²/s³. Some ISO standards for calorimetry and heat flow measurements express power in J/s to maintain consistency with energy measurements also given in joules. In practice, scientific papers in thermodynamics and physical chemistry often prefer J/s for clarity.

It makes unit cancellation visible. If you know a machine delivers 500 J of work over 10 seconds, writing 500 J ÷ 10 s = 50 J/s is a complete, self-checking calculation. Converting immediately to "50 W" obscures the path. In thermodynamics, where you track joules of heat, joules of work, and joules per second of power flow, keeping J/s prevents sign and unit errors that plague students.

J/s = W = V·A = kg·m²/s³. Each form has its domain: electrical engineers think V·A, mechanical engineers think N·m/s, and physicists think kg·m²/s³. The beauty of SI is that they're all identical. A volt is a J/C, an ampere is C/s, so V·A = J/C × C/s = J/s. This chain of definitions means you can derive any electrical quantity from mass, length, time, and current.

Never — they are exactly identical by definition, with zero rounding or conversion error. 1 J/s = 1 W, always. This is unlike, say, calories per second vs. watts, where a conversion factor (4.184) introduces potential rounding issues. The equivalence is definitional, not empirical. If someone claims a difference exists, they're confusing joules per second with some other energy-per-time unit like calories per second or BTU per hour.