Degrees Rømer to Degrees Newton Conversion - Temperature Measurement

1 degrees Rømer = -4.0857143 degrees Newton

Degree Rømer to degree Newton conversion allow you make a conversion between degree Rømer and degree Newton easily. You can find the tool in the following.

Temperature Conversion

input
1 degree Rømer = -4.0857143 degree Newton = -408571 × 10^-5 = -408571E-5 = -408571e-5 converter table
2 degrees Rømer = -3.4571429 degree Newton = -345714 × 10^-5 = -345714E-5 = -345714e-5 converter table
3 degrees Rømer = -2.8285714 degree Newton = -282857 × 10^-5 = -282857E-5 = -282857e-5 converter table
4 degrees Rømer = -2.2 degree Newton = -22 × 10^-1 = -22E-1 = -22e-1 converter table
5 degrees Rømer = -1.5714286 degree Newton = -157143 × 10^-5 = -157143E-5 = -157143e-5 converter table

Quick Look: degrees Rømer to degrees Newton

degree Rømer

1 °Rø

2 °Rø

3 °Rø

4 °Rø

5 °Rø

6 °Rø

7 °Rø

8 °Rø

9 °Rø

10 °Rø

11 °Rø

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18 °Rø

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44 °Rø

45 °Rø

46 °Rø

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48 °Rø

49 °Rø

50 °Rø

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55 °Rø

56 °Rø

57 °Rø

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60 °Rø

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97 °Rø

98 °Rø

99 °Rø

100 °Rø

degree Newton

-4.0857143 °N

-3.4571429 °N

-2.8285714 °N

-2.2 °N

-1.5714286 °N

-0.9428571 °N

-0.3142857 °N

0.3142857 °N

0.9428571 °N

1.5714286 °N

2.2 °N

2.8285714 °N

3.4571429 °N

4.0857143 °N

4.7142857 °N

5.3428571 °N

5.9714286 °N

6.6 °N

7.2285714 °N

7.8571429 °N

8.4857143 °N

9.1142857 °N

9.7428571 °N

10.3714286 °N

11 °N

11.6285714 °N

12.2571429 °N

12.8857143 °N

13.5142857 °N

14.1428571 °N

14.7714286 °N

15.4 °N

16.0285714 °N

16.6571429 °N

17.2857143 °N

17.9142857 °N

18.5428571 °N

19.1714286 °N

19.8 °N

20.4285714 °N

21.0571429 °N

21.6857143 °N

22.3142857 °N

22.9428571 °N

23.5714286 °N

24.2 °N

24.8285714 °N

25.4571429 °N

26.0857143 °N

26.7142857 °N

27.3428571 °N

27.9714286 °N

28.6 °N

29.2285714 °N

29.8571429 °N

30.4857143 °N

31.1142857 °N

31.7428571 °N

32.3714286 °N

33 °N

33.6285714 °N

34.2571429 °N

34.8857143 °N

35.5142857 °N

36.1428571 °N

36.7714286 °N

37.4 °N

38.0285714 °N

38.6571429 °N

39.2857143 °N

39.9142857 °N

40.5428571 °N

41.1714286 °N

41.8 °N

42.4285714 °N

43.0571429 °N

43.6857143 °N

44.3142857 °N

44.9428571 °N

45.5714286 °N

46.2 °N

46.8285714 °N

47.4571429 °N

48.0857143 °N

48.7142857 °N

49.3428571 °N

49.9714286 °N

50.6 °N

51.2285714 °N

51.8571429 °N

52.4857143 °N

53.1142857 °N

53.7428571 °N

54.3714286 °N

55 °N

55.6285714 °N

56.2571429 °N

56.8857143 °N

57.5142857 °N

58.1428571 °N

Degrees Rømer [ °Rø ]

The Rømer scale (Danish pronunciation: [ˈʁœːˀmɐ]; also Roemer) is a temperature scale named after the Danish astronomer Ole Christensen Rømer, who proposed it in 1701. It is based on the freezing point of pure water being 7.5 degrees and the boiling point of water as 60 degrees.

Name of unit	Symbol	Definition	Relation to SI units	Unit System
degree Rømer	°Rø		[K] = ([°Rø] − 7.5) × ⁴⁰⁄₂₁ + 273.15	Metric system SI

Degrees Rømer Conversion

conversion table

degrees Rømer	degrees Newton	degrees Rømer	degrees Newton
1	= -4.0857142857143	6	= -0.94285714285714
2	= -3.4571428571429	7	= -0.31428571428571
3	= -2.8285714285714	8	= 0.31428571428571
4	= -2.2	9	= 0.94285714285714
5	= -1.5714285714286	10	= 1.5714285714286

Degrees Rømer to Degrees Newton Conversion Table

Degrees Newton [ °N ]

The Degree Newton is the unit of temperature uses in the Newton scale.

Name of unit	Symbol	Definition	Relation to SI units	Unit System
degree Newton	°N	[K] = [°N] × ¹⁰⁰⁄₃₃ + 273.15	[K] = [°N] × ¹⁰⁰⁄₃₃ + 273.15	Metric system SI

Degrees Newton Conversion

conversion table

degrees Newton	degrees Rømer	degrees Newton	degrees Rømer
1	= 9.0909090909091	6	= 17.045454545455
2	= 10.681818181818	7	= 18.636363636364
3	= 12.272727272727	8	= 20.227272727273
4	= 13.863636363636	9	= 21.818181818182
5	= 15.454545454545	10	= 23.409090909091

Degrees Newton to Degrees Rømer Conversion Table

Conversion table

degrees Rømer	degrees Newton
1	= -4.0857143
9.0909091	= 1

Degrees Rømer to Degrees Newton Conversion Table

Popular conversions

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Symbol	Definition
≡	exactly equal
≈	approximately equal to
=	equal to
`digits`	indicates that `digits` repeat infinitely (e.g. 8.294 369 corresponds to 8.294 369 369 369 369 …)