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The Fitbit Military group is intentional to be drawn on the carpus at entirely multiplication. Throughout the day, the action tracker logs users' movements; at Nox it keeps chase after of their eternal rest. Only close to users are too reporting an unwanted side-burden of the device's stopping point contact: rashes and scrape temper. The Consumerist recounts the know of peerless Fitbit Forcefulness user, Kevin Sanders, World Health Organization recorded the issue his gimmick was having on his branch in pictures.
{| class="wikitable"
|-
!colspan=2|{{tnavbar-header|Quantity|Table of physico-chemical constants}}
!Symbol
!Value<ref name="concise">The values are given in the so-called ''concise form''; the number in parentheses after the [[mantissa]] is the ''[[standard uncertainty]]'', which is the value multiplied by the ''[[relative standard uncertainty]]'', and indicates the amount by which the [[least significant digit]]s of the value are uncertain. For example, 75 is the standard uncertainty in "8.314 4621(75)", and means that the value is between 8.314 4546 and 8.314 4696.</ref><ref name="2010 CODATA">P.J. Mohr, B.N. Taylor, and D.B. Newell (2011), "The 2010 CODATA Recommended Values of the Fundamental Physical Constants" (Web Version 6.0). This database was developed by J. Baker, M. Douma, and S. Kotochigova. Available: http://physics.nist.gov/constants [Thursday, 02-Jun-2011 21:00:12 EDT]. National Institute of Standards and Technology, Gaithersburg, MD 20899.</ref> ([[SI]] units)
!Relative Standard Uncertainty
|-
|colspan=2|[[Atomic mass constant]]
|<math>m_{\mathrm{u}} = 1\,\mathrm{u} \,</math>
|1.660 538 921(73) × 10<sup>−27</sup> kg
|4.4 × 10<sup>−8</sup>
|-
|colspan=2|[[Avogadro's number]]
|<math>N_{\mathrm{A}}, L \,</math>
|6.022 141 29(27) × 10<sup>23</sup> mol<sup>−1</sup>
|4.4 × 10<sup>−8</sup>
|-
|colspan=2|[[Boltzmann constant]]
|<math>k = k_{\mathrm{B}} = R / N_{\mathrm{A}} \,</math>
|1.380 6488(13) × 10<sup>−23</sup> J·K<sup>−1</sup>
|9.1 × 10<sup>−7</sup>
|-
|colspan=2|[[Faraday constant]]
|<math>F = N_{\mathrm{A}} e \,</math>
|96 485.3365(21)C·mol<sup>−1</sup>
|2.2 × 10<sup>−8</sup>
|-
|rowspan=2|first radiation constant
|
|<math>c_1 = 2 \pi h c^2 \,</math>
|3.741 771 53(17) × 10<sup>−16</sup> W·m²
|4.4 × 10<sup>−8</sup>
|-
|for spectral radiance
|<math>c_{\mathrm{1L}} \,</math>
|1.191 042 869(53) × 10<sup>−16</sup> W·m² sr<sup>−1</sup>
|4.4 × 10<sup>−8</sup>
|-
|[[Loschmidt constant]]
|at <math>T</math>=273.15 K and <math>p</math>=101.325 kPa
|<math>n_0 = N_{\mathrm{A}} / V_{\mathrm{m}} \,</math>
|2.686 7805(24) × 10<sup>25</sup> m<sup>−3</sup>
|9.1 × 10<sup>−7</sup>
|-
|colspan=2|[[gas constant]]
|<math>R \,</math>
|8.314 4621(75) J·K<sup>−1</sup>·mol<sup>−1</sup>
|9.1 × 10<sup>−7</sup>
|-
|colspan=2|molar Planck constant
|<math>N_{\mathrm{A}} h \,</math>
|3.990 312 7176(28) × 10<sup>−10</sup> J·s·mol<sup>−1</sup>
|7.0 × 10<sup>−10</sup>
|-
|rowspan=2|[[molar volume]] of an [[ideal gas]]
|at <math>T</math>=273.15 K and <math>p</math>=100 kPa
|rowspan=2|<math>V_{\mathrm{m}} = R T / p \,</math>
|2.271 0953(21) × 10<sup>−2</sup> m³·mol<sup>−1</sup>
|9.1 × 10<sup>−7</sup>
|-
|at <math>T</math>=273.15 K and <math>p</math>=101.325 kPa
|2.241 3968(20) × 10<sup>−2</sup> m³·mol<sup>−1</sup>
|9.1 × 10<sup>−7</sup>
|-
|rowspan=2 align="center"|[[Sackur-Tetrode constant]]
|at <math>T</math>=1 K and <math>p</math>=100 kPa
|rowspan=2|<math>S_0 / R = \frac{5}{2}</math> <br><math> + \ln\left[ (2\pi m_{\mathrm{u}} k T / h^2)^{3/2} k T / p \right]</math>
|−1.151 7078(23)
|2.0 × 10<sup>−6</sup>
|-
|at <math>T</math>=1 K and <math>p</math>=101.325 kPa
|−1.164 8708(23)
|1.9 × 10<sup>−6</sup>
|-
|colspan=2|second radiation constant
|<math>c_2 = h c / k \,</math>
|1.438 7770(13) × 10<sup>−2</sup> m·K
|9.1 × 10<sup>−7</sup>
|-
|colspan=2|[[Stefan–Boltzmann constant]]
|<math>\sigma = \pi^2 k^4 / 60 \hbar^3 c^2 </math>
|5.670 373(21) × 10<sup>−8</sup> W·m<sup>−2</sup>·K<sup>−4</sup>
|3.6 × 10<sup>−6</sup>
|-
|colspan=2|[[Wien's displacement law|Wien displacement law constant]]
|<math>b = h c k^{-1} / \,</math> 4.965 114 231...
|2.897 7721(26) × 10<sup>−3</sup> m·K
|9.1 × 10<sup>−7</sup>
|-
|}<noinclude>
{{template reference list}}


Sanders started wearing his tracker in mid-November, only noticed a roseola development in tardy December. Later on quest health check advice, the vexation was diagnosed as inter-group communication dermatitis. Fitbit has offered to repay or supplant Coerce trackers for touched customers Other users wealthy person reported suffered exchangeable rind issues. ABCs Intelligence has promulgated a image interpreted by Fitbit Squeeze user Katy Crossen that shows her red, distended carpus.
[[Category:Physics templates]]


Crossen described her skin rash ?? reportedly developed soon afterward she started eating away the device ?? as "initially very bumpy, blistery and scaly." The Sydney Sunup Herald shows some other depiction of a struggle complaint reportedly caused by the Force, taken by unrivalled Steven Mount Adams. Fitbit has reacted promptly to the complaints, offer whatever customers that "feel that they have an allergy related to their Fitbit device" a refund, or a refilling gimmick from whatever of its tracker ranges.
</noinclude>
 
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Latest revision as of 15:53, 30 September 2013

Template:Tnavbar-header Symbol Value[1][2] (SI units) Relative Standard Uncertainty
Atomic mass constant mu=1u 1.660 538 921(73) × 10−27 kg 4.4 × 10−8
Avogadro's number NA,L 6.022 141 29(27) × 1023 mol−1 4.4 × 10−8
Boltzmann constant k=kB=R/NA 1.380 6488(13) × 10−23 J·K−1 9.1 × 10−7
Faraday constant F=NAe 96 485.3365(21)C·mol−1 2.2 × 10−8
first radiation constant c1=2πhc2 3.741 771 53(17) × 10−16 W·m² 4.4 × 10−8
for spectral radiance c1L 1.191 042 869(53) × 10−16 W·m² sr−1 4.4 × 10−8
Loschmidt constant at T=273.15 K and p=101.325 kPa n0=NA/Vm 2.686 7805(24) × 1025 m−3 9.1 × 10−7
gas constant R 8.314 4621(75) J·K−1·mol−1 9.1 × 10−7
molar Planck constant NAh 3.990 312 7176(28) × 10−10 J·s·mol−1 7.0 × 10−10
molar volume of an ideal gas at T=273.15 K and p=100 kPa Vm=RT/p 2.271 0953(21) × 10−2 m³·mol−1 9.1 × 10−7
at T=273.15 K and p=101.325 kPa 2.241 3968(20) × 10−2 m³·mol−1 9.1 × 10−7
Sackur-Tetrode constant at T=1 K and p=100 kPa S0/R=52
+ln[(2πmukT/h2)3/2kT/p]
−1.151 7078(23) 2.0 × 10−6
at T=1 K and p=101.325 kPa −1.164 8708(23) 1.9 × 10−6
second radiation constant c2=hc/k 1.438 7770(13) × 10−2 m·K 9.1 × 10−7
Stefan–Boltzmann constant σ=π2k4/603c2 5.670 373(21) × 10−8 W·m−2·K−4 3.6 × 10−6
Wien displacement law constant b=hck1/ 4.965 114 231... 2.897 7721(26) × 10−3 m·K 9.1 × 10−7

Template:Template reference list


  1. The values are given in the so-called concise form; the number in parentheses after the mantissa is the standard uncertainty, which is the value multiplied by the relative standard uncertainty, and indicates the amount by which the least significant digits of the value are uncertain. For example, 75 is the standard uncertainty in "8.314 4621(75)", and means that the value is between 8.314 4546 and 8.314 4696.
  2. P.J. Mohr, B.N. Taylor, and D.B. Newell (2011), "The 2010 CODATA Recommended Values of the Fundamental Physical Constants" (Web Version 6.0). This database was developed by J. Baker, M. Douma, and S. Kotochigova. Available: http://physics.nist.gov/constants [Thursday, 02-Jun-2011 21:00:12 EDT]. National Institute of Standards and Technology, Gaithersburg, MD 20899.