Thermal Resistances in Series
Worked example: 0.020 + 0.006 + 0.040 → 0.066 K/W total — press Try an example to run it live, then adjust anything.
Enter your known values, leave one input blank, and solves for the missing one. Tap a variable’s symbol to see what it means, with a typical value. Try different units for next level excitement!
Stacking the wall →
UniversityThermodynamics & Heat Transfer
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Thermal Resistances in Series explained
Because every layer of a composite wall passes the identical heat flow, their resistances add just like series resistors: . Set an unused layer to zero. The sum immediately shows where the money goes — an inside film of 0.02, a 6 mm steel skin of 0.006 and 50 mm of mineral wool at 0.04 K/W total 0.066 K/W, of which the steel is 9%. Adding a second steel skin changes almost nothing; adding a second inch of wool changes a great deal.
The same arithmetic exposes the most expensive mistake in insulation work, the thermal bridge. Series resistances add, but parallel paths do not: a steel stud, a through-bolt or a pipe hanger sits alongside the insulation rather than behind it, and a bridge occupying 2% of the area with 300 times the conductivity can carry a third of the heat. That is why fastener manufacturers sell thermal-break washers, and why an infrared camera pointed at a well-insulated wall on a cold morning still draws you a perfect picture of the studs.
Thermal Resistances in Series formula
- = Total resistance (K/W)
- = First layer resistance (K/W)
- = Second layer resistance (K/W)
- = Third layer resistance (K/W)
Missing one of these? Work it out first, then come back
- Total resistance — Thermal Resistance of a Plane Wall, Convection Film Resistance
- First layer resistance — Thermal Resistance of a Plane Wall, Convection Film Resistance
- Second layer resistance — Thermal Resistance of a Plane Wall, Convection Film Resistance
- Third layer resistance — Thermal Resistance of a Plane Wall, Convection Film Resistance