Orders of magnitude (angular momentum)
This article will address the topic of Orders of magnitude (angular momentum) in depth, exploring its different facets and unraveling its importance in the current context. Orders of magnitude (angular momentum) has been the subject of interest and debate for a long time, due to its impact on various areas of daily life. Over the years, Orders of magnitude (angular momentum) has sparked numerous reflections and analyses, demonstrating its relevance and influence in today's society. Through this article, we will seek to shed light on Orders of magnitude (angular momentum), providing a comprehensive and detailed vision that allows the reader to understand its scope and importance in today's world.
The following table lists various orders of magnitude for angular momentum, in Joule-seconds.
Table
| Factor (J·s) | Value (J·s) | Item |
|---|---|---|
| 10−34 | 1.055×10−34 | Reduced Planck constant |
| 6.626×10−34 | Planck constant | |
| 10−11 | 7.9×10−11 | The second hand of a wristwatch, measured from center of watch |
| 102 | 250 | Men's Olympic hammer throw, measured from center of thrower |
| 104 | 13,300 | Offset collision of two mid-sized automobiles at 50 km/h (~30 mph), measured from centerline |
| 104 | 53,000 | Typical large carousel in operation, modeled as a cylinder, with respect to its center |
| 1029 | 2.308×1029 | Rotational angular momentum of the Moon |
| 1033 | 7.07×1033 | Rotational angular momentum of the Earth |
| 1034 | 2.871×1034 | Orbital angular momentum of the Moon, with respect to the Earth. |
| 1040 | 2.661×1040 | Orbital angular momentum of the Earth, with respect to the Sun |
| 1041 | 1.676×1041 | Rotational angular momentum of the Sun |
See also
References
- ^ 36FT Carousel chancerides.com
- ^ a b Sample problem-answer sceweb.uhcl.edu
- ^ "Archived copy" (PDF). Archived from the original (PDF) on 2018-09-30. Retrieved 2018-09-30.
{{cite web}}: CS1 maint: archived copy as title (link) - ^ Iorio, L. (2012). "Constraining the Angular Momentum of the Sun with Planetary Orbital Motions and General Relativity". Solar Physics. 281 (2): 815–826. arXiv:1112.4168. Bibcode:2012SoPh..281..815I. doi:10.1007/s11207-012-0086-6. S2CID 119183828.
External links
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