Why the rating has to be bigger
Radiators are tested and sold at one temperature difference. Zehnder puts it plainly: In accordance with EN442 we publish our
radiator outputs at ∆T=50ºC
. Run the same radiator cooler and it gives less. The usual correction is output = rating × (ΔT ÷ 50)^1.3;
Zehnder's calculator assumes an n coefficient of 1.3
, and Stelrad's book says Average coefficient of 130 is used
.
At ΔT40 the factor is 0.748, so a radiator gives 75 % of its rating; at ΔT30 it is 0.515, about half. To get the room's heat at a lower ΔT, divide by the factor: 1,425 W ÷ 0.51475 = 2,769 W, rounded up.
Manufacturers print the factor rounded. Stelrad's 2020 book gives Output at ∆t30 = 2000 x 0.515 = 1030 Btu/hr
, and its
correction-factor page uses 0.513 for the same step. The formula gives 0.51475, so the
2,000 Btu/hr radiator gives 1,030 Btu/hr. Roomtherm computes the factor rather than reading it from a table.
Working out your ΔT
ΔT is not the boiler setting. Zehnder's definition: (∆T is calculated as (Flow temp + return temp)/2 – room temp)
. With water leaving at 55 °C, coming back at
45 °C and a 20 °C room, the mean water temperature is 50 °C and ΔT is 30. Type your three temperatures into «Sizing radiators?» in the
calculator and it fills ΔT for you.
How the room's heat is estimated
The heat figure comes from King Electric: approximately 6 watts per square foot for newer homes and 10 watts per square foot for older
homes
, 2 W more per sq ft in an extreme cold climate, and 50 % more for rooms with large windows. Those rates were written for US houses; using them for UK and
European rooms is our assumption.
A room-by-room heat-loss calculation can differ. MCS 021, a heat emitter guide for heat pumps, works through a poorly insulated
4.9 × 2.7 m room and gets Room heat loss: 1671W
; the older-home rate gives 1,425 W for the same floor. If you have a heat-loss
figure from an installer, use it in place of ours: the rating step is the same.
MCS 021 also converts ratings with its own factors (2349 x 0.825 = 1938W
), a different method from the exponent above, so its radiator sizes and ours will not match
to the watt.