Snowmaking Temperature Calculator
Calculate the wet bulb temperature to determine if conditions are right for snowmaking. Get snow quality ratings and water usage estimates based on dry bulb temperature, humidity, and pressure.
About this calculator
Snowmakers don't watch the thermometer on the wall — they watch wet bulb temperature, because evaporative cooling in the spray from a snow gun drops the effective temperature below what a standard (dry bulb) reading shows, and that evaporation is what actually freezes the water droplets into snow. This calculator converts your dry bulb reading to Celsius and runs it through the Stull (2011) empirical approximation, a widely used formula that estimates wet bulb temperature directly from dry bulb temperature and relative humidity without needing a psychrometric chart. It then applies a small correction for barometric pressure, since snowmaking at altitude (lower pressure) shifts the wet bulb calculation slightly — roughly 0.5°F per inch of mercury deviation from sea-level standard (29.92 inHg) — before converting back to Fahrenheit.
The core threshold: snowmaking generally requires a wet bulb at or below 27°F, with quality improving as it drops further — below 10°F produces excellent, dry, fluffy snow, while readings near 27°F yield only marginal, wet, heavy snow. Water usage is estimated on a stepped scale from roughly 80,000 gallons per acre-foot at the coldest, most efficient conditions up to 250,000+ gallons when conditions barely support snowmaking at all, reflecting how much colder air lets guns convert water to snow with far less waste. The biggest common mixup is entering ambient humidity readings that were taken indoors or at a different elevation than the snowmaking site — wet bulb is sensitive to both dry bulb and humidity simultaneously, so an error in either input meaningfully shifts the result.
Inputs
Results
Wet Bulb Temperature
19.2 °F
How to Use This Calculator
- Enter Dry Bulb Temperature, Relative Humidity, and Barometric Pressure.
- Review the Wet Bulb Temperature (°F) result.
- Use Can Make Snow and Snow Quality Rating to inform your decision.
How the result changes with Dry Bulb Temperature
| Dry Bulb Temperature | Wet Bulb Temperature |
|---|---|
| 13 | 9.4 °F |
| 19 | 14.3 °F |
| 38 | 29.8 °F |
| 50 | 39.5 °F |
What each input means
- Dry Bulb Temperature
- Standard air temperature read from a thermometer in Fahrenheit.
- Relative Humidity
- Current relative humidity as a percentage. Lower humidity is better for snowmaking — it allows more evaporative cooling.
- Barometric Pressure
- Barometric pressure in inches of mercury. Standard sea level is 29.92 inHg. Mountain resorts are typically 24–28 inHg.
What each result means
- Wet Bulb Temperature
- The wet bulb temperature, which accounts for evaporative cooling. Snowmaking requires a wet bulb at or below 27°F.
- Can Make Snow
- 1 = Yes (wet bulb ≤ 27°F), 0 = No. Snowmaking guns need wet bulb temperatures below freezing to produce snow.
- Snow Quality Rating
- 1 = Cannot produce/poor, 2 = Marginal (wet/heavy), 3 = Good, 4 = Very good, 5 = Excellent (dry, fluffy).
- Water Usage per Acre-Foot
- Estimated gallons of water needed to produce one acre-foot of snow. Colder temperatures are more efficient.
How this is calculated
Worked example, using the default values
- Identify Input ParametersDry Bulb Temperature = 25, Relative Humidity = 40, Barometric Pressure = 29.92 = 3 input(s) provided
- Calculate Wet Bulb Temperature19.2 = 19.2
- Calculate Can Make SnowCan Make Snow1 = 1
- Calculate Snow Quality Rating3 = 3
Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
Why does this calculator use wet bulb temperature instead of just the air temperature I read off a thermometer?
Snow guns work by atomizing water into fine droplets, and as those droplets fall through the air, evaporation cools them below the surrounding air temperature — that extra cooling is what actually freezes the water into snow crystals. Wet bulb temperature accounts for both dry air temperature and humidity together, so it reflects the true freezing potential of the air, while dry bulb temperature alone can make marginal conditions look better than they really are.
Why does lower humidity help snowmaking even if the air temperature stays the same?
Lower relative humidity means the air can absorb more moisture before saturating, which drives more evaporative cooling as water droplets are sprayed into it. In the Stull formula this shows up as a lower computed wet bulb temperature at the same dry bulb reading, so a dry 25°F day can actually support better snowmaking than a humid 25°F day.
How much does elevation or barometric pressure actually change the result?
The calculator applies roughly 0.5°F of wet bulb adjustment per inch of mercury the barometric pressure deviates from the sea-level standard of 29.92 inHg. Mountain resorts commonly sit at 24–28 inHg, which works out to a wet bulb shift of about 1-3°F relative to sea level — meaningful near the 27°F threshold, but small compared to the effect of getting the humidity reading right.
What's the practical difference between the 'can make snow' threshold and the snow quality rating?
Can Make Snow is a strict yes/no cutoff at 27°F wet bulb — at or below that, snowmaking is technically feasible. Snow Quality is a finer 1-5 scale layered on top of that same wet bulb number: readings right at the 27°F edge still register as feasible but only rate a 2 (marginal, wet/heavy snow), while readings well below 10°F rate a 5 (excellent, dry, fluffy snow). A 'yes' on feasibility doesn't mean the snow produced will be good snow.
Why does water usage per acre-foot jump so much between quality tiers instead of scaling smoothly?
The calculator uses a stepped lookup tied to the same wet bulb bands as the quality rating, rather than a continuous formula — 80,000 gallons at the coldest, most efficient conditions up through 250,000+ gallons near the marginal cutoff. This reflects the real-world pattern that colder air converts a much higher fraction of sprayed water into snow rather than losing it to runoff or incomplete freezing, so efficiency degrades sharply, not gradually, as wet bulb temperature climbs toward the threshold.
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