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CO2 Room Volume and Injection Estimate
Estimate an idealized gas-volume addition and average flow from room dimensions and a requested concentration rise.
- Formula & worked example
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Calculator inputs
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How to use this calculator
- Enter the known values in the units shown. Results update as you type.
- Where results are editable, change one to solve backwards. Lock a value to hold it fixed.
- Use the worked example to check the method. Reset restores the starting fields.
Private by default
Inputs and results stay in this browser tab. Bookify does not upload or store the values you enter.
Formula and method
A 4 × 5 × 3 m room is 60 m³. A rise from 400 to 1000 ppm needs approximately 0.036 m³ of CO₂, or 0.036 m³/hour over 60 minutes.
V_room = length × width × height; V_CO₂ ≈ V_room × (target ppm − current ppm)/10⁶; flow = V_CO₂/time.
Worked example
Enter these known values and leave the other values blank.
- Width
- 4 m
- Length
- 5 m
- Height
- 3 m
- Current CO₂
- 400 ppm
- Target CO₂
- 1000 ppm
- Time
- 60 min
- Area
- 20 m²
- Volume
- 60 m³
- Required CO₂
- 0.036 m³
- CO₂ flow rate
- 0.036 m³/hr
Assumptions and limitations
- This is a small-addition volume approximation at matching gas pressure and temperature. It assumes uniform mixing and ignores ventilation, leakage, uptake and displacement.
- Current concentration must be positive, and target concentration must exceed it. The addition model excludes zero addition and cannot lower concentration.
- Dimensions and time must be positive; time is displayed in minutes initially, while the default flow is m³/hour.
- The estimate is not a CO₂ exposure limit or an operating instruction. Use independent concentration monitoring and the equipment safety protocol.
Common questions
Why does actual consumption differ?
Ventilation, plant uptake, leakage and imperfect mixing are outside this volume model.
Can I calculate a concentration reduction?
This tool models a positive addition only; target ppm must exceed the positive current value.
References
Declare the physical or stated approximation domain; captured arithmetic is unchanged.
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