Munurin millum rættingarnar hjá "Hitastigar"
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+ støddfrøðiliga umrokning av Rankine |
+ støddfrøðiliga uppstillaða umrokning av Delisle, Newton, Réaumur og Rømer |
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Linja 1:
{| style="text-align:right" align="
!width="4%"|
!width="23%"| [[Absolutt null|absolutt null]]
!width="23%"| [[Vatn|vatn]] [[Frostmark|frystir]]
Line 96 ⟶ 95:
|align="center"|<math>K = \frac{100^\circ\!N}{33} + 273.15 = \frac{40({}^\circ\!R\ddot o - 7.5)}{21} + 273.15 = 373.15 - \frac{2^\circ\!De}{3}</math>
|}
== [[Celsius]] ==
Line 251 ⟶ 249:
| [°Rø] = 60 − [°De] · 7/20
| [°De] = (60 − [°Rø]) · 20/7
|}
Støddfrøðiliga uppstillað umrokning:
<br>
{|align="center"
|align="center"|<math>{}^\circ\!De = \frac{3(373.15 - K)}{2} = \frac{3(100 - {}^\circ\!C)}{2} = \frac{5(212 - {}^\circ\!F)}{6}</math>
<br>
|-
|align="center"|<math>{}^\circ\!De = \frac{5(671.67 - {}^\circ\!Ra)}{6} = \frac{15(80 - ^\circ\!R\acute{e})}{8} = \frac{50(33 - {}^\circ\!N)}{11} = \frac{20(60 - {}^\circ\!R\ddot o\!)}{7}</math>
|}
Line 283 ⟶ 290:
| [°De] = (33 − [°N]) · 50/11
| [°N] = 33 − [°De] · 11/50
|}
Støddfrøðiliga uppstillað umrokning:
<br>
{|align="center"
|align="center"|<math>{}^\circ\!N = \frac{33(K - 273.15)}{100} = \frac{33^\circ\!C}{100} = \frac{11({}^\circ\!F - 32)}{60}</math>
<br>
|-
|align="center"|<math>{}^\circ\!N = \frac{11({}^\circ\!Ra - 491.67)}{60} = \frac{33^\circ\!R\acute{e}}{80} = \frac{22(R\ddot o - 7.5)}{35} = 33 - \frac{11 {}^\circ\!De}{50}</math>
|}
Line 315 ⟶ 331:
| [°De] = (80 − [°Ré]) · 15/8
| [°Ré] = 80 − [°De] · 8/15
|}
Støddfrøðiliga uppstillað umrokning:
<br>
{|align="center"
|align="center"|<math>{}^\circ\!R\acute{e} = \frac{4(K - 273.15)}{5} = \frac{4{}^\circ\!C}{5} = \frac{4({}^\circ\!F - 32)}{9}</math>
<br>
|-
|align="center"|<math>{}^\circ\!R\acute{e} = \frac{4({}^\circ\!Ra - 491.67)}{9} = \frac{80^\circ\!N}{33} = \frac{32({}^\circ\!R\ddot o - 7.5)}{21} = 80 - \frac{8^\circ\!De}{15}</math>
|}
Line 347 ⟶ 372:
| [°De] = (60 − [°Rø]) · 20/7
| [°Rø] = 60 − [°De] · 7/20
|}
Støddfrøðiliga uppstillað umrokning:
<br>
{|align="center"
|align="center"|<math>{}^\circ\!R\ddot o = \frac{21(K - 273.15)}{40} + 7.5 = \frac{21^\circ\!C}{40} + 7.5 = \frac{7({}^\circ\!F - 32)}{24} + 7.5</math>
<br>
|-
|align="center"|<math>{}^\circ\!R\ddot o = \frac{7({}^\circ\!Ra - 491.67)}{24} + 7.5 = \frac{21^\circ\! R\acute{e}}{32} + 7.5 = \frac{35^\circ\!N}{22} + 7.5 = 60 - \frac{7^\circ\!De}{20}</math>
|}
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