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Stelrad Correction Factor
For systems not operating at ∆t50 the factors in the table below should be applied.
The output of a given radiator can be obtained by multiplying the quoted ∆t50 output by the operating / correction factor. Conversely, to derive a none ∆t50 output, divide the heat output required by the relevant operation factor. This ‘∆t50 equivalent output’ can then be used to select a radiator from the standard tables.
Delta T | Correction Factor | Delta T | Correction Factor |
20 | 0.302 | 43 | 0.821 |
21 | 0.322 | 44 | 0.846 |
22 | 0.342 | 45 | 0.871 |
23 | 0.363 | 46 | 0.897 |
24 | 0.383 | 47 | 0.922 |
25 | 0.404 | 48 | 0.948 |
26 | 0.426 | 49 | 0.974 |
27 | 0.447 | 50 | 1 |
28 | 0.469 | 51 | 1.026 |
29 | 0.491 | 52 | 1.052 |
30 | 0.513 | 53 | 1.079 |
31 | 0.535 | 54 | 1.105 |
32 | 0.558 | 55 | 1.132 |
33 | 0.581 | 56 | 1.159 |
34 | 0.604 | 57 | 1.186 |
35 | 0.627 | 58 | 1.213 |
36 | 0.651 | 59 | 1.241 |
37 | 0.675 | 60 | 1.268 |
38 | 0.699 | 61 | 1.296 |
39 | 0.723 | 62 | 1.324 |
40 | 0.747 | 63 | 1.352 |
41 | 0.7714 | 64 | 1.38 |
42 | 0.796 | 65 | 1.408 |
43 | 0.821 |
Example:
Exact output at ∆t50 – 2,000 Btu/hr
Output at ∆t30 = 2,000 x 0.513 = 1,026 Btu/hr
Average coefficient of 130 is used in the example above
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