Convert fahrenheit to newton in seconds.
(1 °F - 32) x 11 ÷ 60 = -5.683 °N
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Ever wondered what 75°F feels like in Sir Isaac Newton’s own temperature scale? Maybe not, but hey, that’s why we’re here! Whether you’re a history buff, a physics student, or just love quirky measurement systems, converting Fahrenheit to Newton is a neat party trick. Let’s break it down together, no powdered wig required.
Unit definitions
What is a fahrenheit (°F)?
Fahrenheit is the temperature scale your grandma uses for baking and your phone’s weather app reluctantly displays. Developed by Daniel Gabriel Fahrenheit in 1724, it sets water’s freezing point at 32°F and boiling point at 212°F. It’s still widely used in the United States for everyday temperatures, cooking, and weather reports. Fun fact: 0°F was originally based on a brine solution’s freezing point. Briny!
What is a newton (°N)?
No, not the unit for force—this Newton is all about heat. Sir Isaac Newton (yes, the apple guy) created this scale around 1700. He used linseed oil thermometers and marked 0°N as water’s freezing point, with 33 increments to its boiling point. It never caught on globally, but it’s a fascinating peek into early thermodynamics. Think of it as the vintage vinyl record of temperature scales: cool to collectors, but not exactly mainstream.
Conversion formula
To convert Fahrenheit to Newton, use this equation:
°N = (°F - 32) × 11/60
Why 11/60? Blame the math. Since Newton’s scale divides water’s phase changes into 33 parts instead of Fahrenheit’s 180, the ratio simplifies to 11/60. For example, converting 68°F to Newton:
- Subtract 32: 68 - 32 = 36
- Multiply by 11: 36 × 11 = 396
- Divide by 60: 396 ÷ 60 = 6.6°N
Easy as π! (Well, easier.)
Example calculations
Example 1: Convert 32°F (freezing point) to Newton
°N = (32 - 32) × 11/60 = 0°N
Example 2: Convert 212°F (boiling point) to Newton
°N = (212 - 32) × 11/60 = 180 × 0.1833 ≈ 33°N
Conversion tables
Fahrenheit to newton
°F | °N |
---|---|
32 | 0.00 |
50 | 3.30 |
68 | 6.60 |
86 | 9.90 |
104 | 13.20 |
122 | 16.50 |
140 | 19.80 |
158 | 23.10 |
176 | 26.40 |
194 | 29.70 |
212 | 33.00 |
Newton to fahrenheit
°N | °F |
---|---|
0 | 32.00 |
3 | 46.73 |
6 | 61.45 |
9 | 76.18 |
12 | 90.91 |
15 | 105.64 |
18 | 120.36 |
21 | 135.09 |
24 | 149.82 |
27 | 164.55 |
33 | 212.00 |
Historical background
Isaac Newton dabbled in temperature measurement around 1700, decades before Fahrenheit and Celsius. His scale used linseed oil in thermometers. A fluid he chose for its expansion consistency. He defined 0°N as water’s freezing point and 33°N as its boiling point, creating one of teh first "degree" systems. Despite his genius, the Newton scale never gained traction. By the mid-18th century, Fahrenheit’s mercury thermometers offered better precision, and Celsius simplified things with a 0–100 range. Newton’s thermometry became a footnote, but it’s still a cool relic of scientific history.
Interesting facts?
- Not Just Apples: Newton also studied heat transfer and cooling rates—his lesser-known contributions to physics.
- Oil Over Mercury: His linseed oil thermometers were safer than mercury but less accurate.
- 33 Degrees of Separation: The 33-unit span between freezing and boiling mirrors Celsius’ 100, just less granular.
- Universal Genius: Newton developed his temperature scale while working on laws of motion and calculus. Overachiever much?
- Culinary Ghost: No known recipes use the Newton scale, but imagine baking a pie at “12°N” for a historical twist!
FAQ
While the Newton scale isn’t used today, it’s a fun way to explore historical scientific methods or complete niche physics assignments.
Not really—it’s mostly a curiosity now. Modern science relies on Celsius, Kelvin, and Fahrenheit for everyday use.
Use the formula: Subtract 32 from Fahrenheit, multiply by 11, then divide by 60. Or just type your value into our calculator above!
Unless you’re recreating 18th-century recipes (which is kinda cool), stick to standard oven temperatures in Fahrenheit or Celsius.
It’s mathematically precise, but keep in mind the Newton scale itself wasn’t designed for high-precision measurements.