Kilocalories (th)/hour to Joules/minute

In microgravity, muscles never work against their own weight — even walking requires zero effort. ISS astronauts exercise ~2.5 hours/day burning 400–600 kcal/h on resistive machines and treadmills with bungee harnesses, yet still lose 1–2% muscle mass per month. The problem is not total energy expenditure but the absence of constant low-level gravitational loading that Earth provides 24/7. Ground-based standing and walking burn only 80–120 kcal/h but provide continuous mechanical stimulus that exercise bursts cannot fully replace.

Most machines use crude formulas based only on speed/resistance and assume a 70–80 kg user. They often report gross calories (including resting metabolic rate you'd burn anyway) rather than net additional calories from exercise. Studies show treadmills overestimate by 15–20%, ellipticals by 25–40%, and stationary bikes by 10–15%. The machines have an incentive to flatter you — higher numbers keep you coming back. Always discount the displayed number by at least 20%.

Surprisingly little extra. The brain uses about 20% of resting metabolic energy (~15–20 kcal/h) regardless of what you are thinking. Intense mental work — chess tournaments, exams, complex coding — increases brain glucose consumption by only 5–10%, adding roughly 1–2 kcal/h. Chess grandmasters who lose weight during tournaments are not burning it with their brains — they lose it through stress hormones elevating heart rate, skipping meals, and disrupted sleep. The brain is always "on" at nearly full power; thinking harder barely moves the needle.

Almost linearly for weight-bearing exercise: a 100 kg person burns roughly 60–70% more kcal/h than a 60 kg person walking or running at the same speed. For cycling and swimming (where body weight is supported), the difference is smaller — maybe 20–30%. This is why heavier people find it "easier" to create a caloric deficit through exercise, and why lightweight people need to exercise longer for the same caloric burn. It's simple physics: moving more mass requires more energy.

Basal Metabolic Rate for adults is typically 55–85 kcal/h (1,300–2,000 kcal/day), depending on age, sex, weight, and muscle mass. It accounts for 60–75% of total daily energy expenditure — far more than exercise for most people. This is why crash diets backfire: severe calorie restriction can drop BMR by 10–20% (metabolic adaptation), reducing your burn by 200–400 kcal/day. Your body literally becomes more efficient, fighting your weight loss efforts.

When the experiment naturally operates on a minute timescale. A bomb calorimeter measuring heat of combustion might collect data over 5–10 minutes, making J/min the natural rate unit. Reporting 350 J/min is more meaningful in context than 5.83 W, because the researcher thinks in minutes. It's the same reason we say "km per hour" for driving rather than "meters per second" — matching the unit to the human timescale of the observation.

Divide by 60. Since 1 W = 1 J/s and there are 60 seconds per minute, 60 J/min = 1 W. So 6,000 J/min = 100 W. For a quick mental approximation, drop two zeros and add two-thirds: 6,000 → 60 + 40 = 100 W. Going the other direction, multiply watts by 60: a 100 W bulb = 6,000 J/min. It's one of the easier unit conversions because 60 is such a clean number.

Cellular respiration rates in isolated mitochondria, enzyme reaction kinetics (heat of reaction per minute), metabolic rates of small organisms in respirometry chambers, and wound healing energy expenditure. A mouse in a calorimetry chamber might produce 200–400 J/min of heat. Plant leaf photosynthesis absorbs roughly 5–20 J/min of light energy per leaf. The minute timescale matches typical biological measurement intervals.

A standard candle releases about 5,000 J/min (roughly 80 W) of total thermal power, of which only about 600 J/min (10 W) is visible light — the rest is infrared radiation and hot convection gases. The candle burns paraffin at about 0.1 g/min, and each gram of paraffin contains roughly 46,000 J. That's why a single candle can meaningfully warm a small enclosed space.

Rarely, but it shows up in slow curing processes (epoxy heat generation during setting), low-temperature drying rates, and pharmaceutical dissolution testing where drug release rates are tracked per minute. Some food science labs measure heat of mixing or fermentation rates in J/min. In most industrial contexts, watts or kW are preferred — but when a process engineer times everything in minutes, J/min avoids constant ÷60 conversions in their spreadsheets.