Earth Science & Energy
Geothermal Binary Plant Thermodynamic Organic Rankine Cycle
Calculate geothermal binary plant thermodynamic organic rankine cycle using the stated engineering or scientific relationship and adjustable field inputs.
Preparing your result…
What this calculator does
Calculates Geothermal Binary Plant Thermodynamic Organic Rankine Cycle using the formula verified against the cited source.
What your result means
An estimate from the inputs you enter, within the scope stated below — not advice.
Formula
Heat extracted (kW) = brine flow (kg/s) × cp (kJ/kg·K) × brine temperature drop (K); net power = heat × net efficiency
The step-by-step working for your own numbers appears with the result above and in the PDF report.
Frequently asked questions
Symbols and assumptions
- Inputs
- The values entered in the fields above
- • Heat extracted kW = brine mass flow kg/s × mean cp kJ/(kg·K) × brine temperature drop K. Net electrical kW = extracted heat × supplied net thermal-to-electric efficiency fraction.
Sources and review
Reviewed 2026-10-18 · Next review 2027-04-18
- • Valid energy-balance estimate if the supplied efficiency is defined against this extracted heat and already includes parasitic loads. It does not solve an Organic Rankine Cycle: working-fluid properties, state pressures/enthalpies, pinch points and component efficiencies are absent. Narrow title or add a cycle model.
Important limitation
This is an educational estimate based only on the values and formula shown. Verify current rates, rules, units, and professional standards before relying on the result. It is not personalized financial or investment advice.
Quick reference
| Scenario | Brine mass flow (kg/s) | Mean brine specific heat (kJ/(kg·K)) | Brine temperature drop (K) | Net electrical output |
|---|---|---|---|---|
| Worked example | 100 | 4.2 | 60 | 2,520 kW |
| Half the amounts | 50 | 3 | 30 | 225 kW |
| Double the amounts | 200 | 4.5 | 120 | 21,600 kW |
Need the full picture? Get the detailed PDF report with charts, tables, formulas and working steps.
Reviewed 2026-10-18 · Next review 2027-04-18
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