Editorially reviewedReviewed by Agarapu Ramesh, science educator (chemistry). LinkedIn
Last reviewed: May 2026|Standard temperature conversion formulas
Compare weather comfort, humidity, and thermal engineering calculators with clear formulas, examples, references, and related tools.
What this temperature calculator collection includes
This hub brings together calculators for weather comfort, humidity state, and practical thermal engineering. Instead of treating temperature as a single number, the collection helps you compare air temperature with moisture, wind, pressure, altitude, material properties, and heat flow.
That makes the collection useful for outdoor planning, HVAC checks, safety reviews, classroom work, and quick engineering estimates. Each calculator page includes a plain-language method, visible formula notes, FAQs, references, and related internal links so the tools are easier to interpret and easier to summarize correctly.
How to choose the right calculator
Use Heat Index, Humidex, Apparent Temperature, or WBGT when you want a heat comfort or heat-stress indicator instead of raw air temperature.
Use Wind Chill when cold air and moving wind increase heat loss from exposed skin.
Use Dew Point, Relative Humidity from Dew Point, Wet Bulb Temperature, or Vapor Pressure when the moisture state of the air is the main question.
Use Boiling Point at Altitude, Conduction Heat Transfer, Heating and Cooling Energy, Mixing Temperature, or Thermal Expansion for physical process and engineering estimates.
Popular real-world use cases
Summer activity planning for runners, coaches, schools, and worksites.
Cold-weather exposure checks for travel, field work, and outdoor maintenance.
Humidity control decisions for homes, storage rooms, greenhouses, and data spaces.
Kitchen, lab, or altitude-related boiling estimates where lower pressure changes expected boiling temperature.
Quick thermal calculations for walls, pipes, tanks, liquids, and material length changes with temperature.
Practical note: Weather comfort indices are not replacements for measured air temperature, and engineering calculators still depend on assumptions about material properties, pressure, and system boundaries.
Match the tool to the season. Heat index is for hot, humid weather — typically air temperature above 27°C with RH above 40%. Wind chill is for cold, windy conditions — typically below 10°C with wind above 5 km/h. Do not mix them. A heat index calculator gives nonsense at 5°C, and wind chill is meaningless at 35°C. Some apps switch automatically based on conditions and label the result "feels like." When in doubt, look at the season and the wind.
Heat index measures perceived temperature in hot, humid weather, using air temperature and relative humidity. The body's struggle is to lose heat, and humidity blocks that. Wind chill measures perceived temperature in cold, windy weather, using air temperature and wind speed. The body's struggle is to retain heat, and wind strips it away by convection. They are different equations for different physiological problems. Heat index goes up with humidity; wind chill goes down with wind speed. Different seasons, different physics.
A feels-like calculator estimates what the human body actually perceives, given the air temperature plus humidity, wind, and sometimes solar radiation. It is an umbrella term — under the hood it might be running heat index, wind chill, humidex, apparent temperature, or WBGT depending on conditions and region. A good calculator hub points you to the right specific tool for your situation. The output is in degrees, but it is not a thermometer reading — it is a physiological estimate.
Use RH = 100 × exp[(17.625 × Td)/(243.04 + Td)] / exp[(17.625 × T)/(243.04 + T)], with T and Td in °C. So at 30°C with an 18°C dew point, RH ≈ 49%. The Magnus formula handles this both ways — give it temperature and RH, get dew point, or give it temperature and dew point, get RH. For day-to-day work the relative humidity calculator on the hub does the algebra; just feed in two of the three values.
WBGT outdoor uses three readings: WBGT = 0.7Tw + 0.2Tg + 0.1Td, where Tw is natural wet bulb, Tg is globe temperature, and Td is dry bulb. Indoor or shaded version drops the dry bulb term: WBGT = 0.7Tw + 0.3Tg. If you do not have a globe thermometer you can estimate using temperature, humidity, wind, and solar radiation through Liljegren's algorithm. The estimated form is what most online calculators run. Use it for sport and labour heat-stress decisions.
Use the Magnus or Tetens approximation. Magnus: es = 6.112 × exp(17.625 × T / (243.04 + T)), with T in °C and es in hPa. At 25°C, es ≈ 31.7 hPa. For actual (not saturation) vapour pressure, multiply by RH/100. The Antoine equation is more accurate for engineering work but needs three substance-specific constants. For atmospheric humidity work, Magnus is the practical default — well within ±0.5% over the meteorological range.
Linear expansion: ΔL = αLΔT. α is the coefficient of linear thermal expansion in 1/K, L is original length, ΔT is temperature change. Steel's α is about 12×10-6/K. So a 30 m steel rail warming by 25°C lengthens by ΔL = 12×10-6 × 30 × 25 = 0.009 m, or 9 mm. That is why railways have expansion gaps. For volume expansion, use β = 3α for isotropic solids. The thermal expansion calculator on the hub handles both forms.
Convert altitude to local pressure using the barometric formula, then plug into Clausius–Clapeyron to get the boiling point. Or use a quick rule: water's boiling point falls about 1°C per 285 m of altitude gain. So at 1,500 m, expect boiling near 95°C; at 3,000 m, about 90°C. The dedicated boiling-point-altitude calculator on the hub does the proper barometric calculation, which matters when you are doing precise lab work or food-science experiments at altitude.
How to use these temperature calculators
Pick the calculator for the measurement you need, such as heat index, dew point, wet bulb, wind chill, or heat transfer.
Enter values in the units shown on the page and use the unit controls when available.
Read the result together with the assumptions and reference notes, because weather, HVAC, and heat-transfer estimates depend on context.